In one embodiment, the present invention is a method and system for identifying and/or attacking botnets. A bot is a robot or compromised computer that is used to carry out an attack. Examples of attacks include, but are not limited to, Distributed Denial of Service (DDOS) attacks, hosting distributed phishing pages, and key cracking. A botnet is a collection of bots. Botnets are composed of the bot victims reaped from different viruses, worms and Trojans. Thus, botnets are often referred to as viruses, worms or Trojans, depending on the context. The original infections compel the victim bots to run bot programs, which allow for remote administration.
Botnet Creation
To better understand how to detect and respond to botnets, an example pattern of botnet creation is presented in
Detecting Botnets
Botmasters also see another advantage in using subdomains. Even if service to a 3LD is suspended, service to other 3LDs within the same SLD is usually not disrupted. So, if “obtnet1.example.com” is sent to sinkhole computer, traffic to “normaluser.example.com” and “botnet2.example.com” is not disrupted. (Some DDNS providers may aggressively revoke accounts for the entire SLD, however, depending on the mix of users.) This lets botmasters create multiple, redundant DDNS services for their networks, all using the same SLD.
By comparison, most normal users usually do not employ subdomains when adding subcategories to an existing site. For example, if a legitimate company owns “example.com” and wants to add subcategories of pages on their web site, they are more likely to expand the URL (e.g., “example.com/products”) instead using a 3LD subdomain (e.g., “products.example.com”). This lets novice web developers create new content cheaply and quickly, without the need to perform complicated DNS updates (and implement virtual host checking in the web server) following each change to a web site.
Thus, normal users tend to have a single domain name (with subcategories of content hanging off the URL), while bot computers tend to use mostly subdomains. Of course, botmasters could decide to exclusively use SLDs for their botnets instead of 3LDs, but this doubles their cost (because each domain name must be purchased in addition to the original SLD) and increases the number of potentially risky financial transactions (that may lead to traceback) required to create the network.
Thus, to determine the number of 3LDs, in 405, for a given SLD, the canonical SLD DNS request rate is calculated. The canonical SLD request rate is defined as the total number of requests observed for all the 3LDs present in a SLD, plus any request to the SLD. We use the term |SLD| to represent the number of 3LDs observed in a given SLD. Thus, if the SLD “example.com” has two subdomains “one.example.com” and “two.example.com”, then its |SLD|=2. For a given SLDi, with rate RSLD
where:
RSLD
R3LD
i=the SLD under consideration (i=1, 2, . . . )
j=1, 2, . . . .
Once the canonical SLD request rate is determine, in 410 it is determined if the canonical SLD request rate significantly deviates from the mean. When put in canonical form, distinguishing the normal and bot computer traffic is straight forward. The bottom line of
where:
P=the probability
X=the rate of normal traffic
μ=the mean of the rate of normal traffic
t=the threshold
σ=the standard deviation
The inequality places an upper bound on the chance that the difference between X and μ will exceed a certain threshold t. As shown on the bottom line of
A distinguishing feature for this second filter is that botnet DNS request rates are usually exponential over a 24 hour period. The diurnal nature of bot behavior means that there are periodic spikes in bot requests. These spikes are caused by infected hosts who turn on their computers in the morning, releasing a sudden burst of DNS traffic as the bots reconnect to the C&C computer. This spike is not present in normal DNS request rates, which require (usually slower and random) user interaction to generate a DNS request. In some cases, flash crowds of users visiting a popular site may behave like a botnet, but this is rare, and likely not sustained as seen in botnets.
Turning to
Turning to 510, it is then determined if the sorted 24-hour traffic has any exponential activity. Any standard distance metric can compare the distributions. For example, the Mahalanbis distance can be used to measure the distance between request rate distributions and a normal model. (Note that other distance metrics can also be used.) The Mahalanobiso distance, d, is:
d2(x,
where:
x,
C=inverse covariance matrix for each member of the training data set
The Mahalanobis distance metric considers the variance of request rates in addition to the average request rate. This detects outliers, and measures the consistency of the observed request rates with the trained (normal) samples. The Mahalanobis distance metric can be simplified by assuming the independence of each sample in the normal traffic, and therefore removing the covariance matrix:
where:
x,
n=the number of dimensions in the variable vectors
σ=the standard deviation
As with the canonical SLD request rate, training can be done using the normal model, and an appropriate threshold can be picked. Training can be done with a model of normal data, and a threshold chosen so that false positives are not generated. If observed traffic for a host has too great a distance score from the normal, it is deemed an outlier, and flagged as a bot computer.
Because of the underlying diurnal pattern driving bot computer name lookups, the sorted request rates only become distinct when grouped into clusters at least several hours in length. For this reason, this secondary detection system can also be used for low-and-slow spreading worms, and as an additional filtration step for noisy networks.
Disrupting Botnets
Another response option, DDNS removal 610, is to simply remove the botnets DDNS entry or name registration. Once the traffic is deemed abusive, and measured in the sinkhole, it is possible to revoke the DDNS account. Moreover, it is also possible in some cases to revoke the domain registration used by a botnet. Registration can be revoked where “whois” contact information is missing or proven wrong.
An additional optional response is the use of tarpits 615. There are at least two general types of tarpits: network layer (playing “TCP games”) and application layer (honeypots). For network tarpits, in response to incoming bot synchronous (SYN) requests, bots can be sent a reset (RST), blackholed (i.e., given no response), sent a single acknowledgment, given multiple acknowledgments, or handed off to different types of tarpits. Routing layer (LaBrae-style) tarpits, for example, are easily evaded by modern multi-threaded bots. Many bot computers blacklist Internet Protocols (IPs) that repeatedly timeout or behave like a tarpit. Other bot computers use special application layer protocols or port-knocking (i.e., finding ports that are open) to detect tarpits and rival (hijacking) C&C computers.
For this reason, network-level tarpits are not completely effective against all classes of bot computers. For bot computers that have learned how to evade network-layer tarpits, an application-level tarpit is utilized. Many of these bot computers leave the non-application level sinkhole because they expect a particular set of packets from the C&C computer, such as a port-knocking sequence or special banner message from an Internet Relay Chat (IRC) server. A limited proxy can be used to learn the appropriate hand-shake login sequence the bot expects. The bot computers first join the sinkhole, and are sent to an application-layer tarpit, also called a honeypot. The honeypot sends a “safe” heuristic subset of commands to the C&C computer, and observes the proper response behavior. Unsafe instructions (e.g., commands to scan networks or download other malware) are discarded, since this might expose a bot computer to instructions encoded in the channel topic. Even custom-made, non-RFC compliant protocols, such as heavily modified IRC servers, cannot evade application sinkholing, which slowly learns the proper sequence of instructions to fool the bot computers.
Analyzing Botnets
Modeling Prior Botnets to Predict Future Botnets.
In addition to the responses explained above, experience with previous botnets can also be used to predict the behavior of future botnets. Botnets are very widespread, so it is helpful to comparatively rank them and prioritize responses. Short-term variations in population growth can also be predicted, which is helpful because most dropper programs are short lived. In addition, different botnets use a heterogeneous mix of different infections exploiting different sets of vulnerabilities, often in distinct networks, with variable behavior across time zones. A model that can express differences in susceptible populations, and gauge how this affects propagation speed, is useful.
Botnets have a strongly diurnal nature.
As illustrated in
As the number of infected computers in a region varies over time, α(t) is defined as the diurnal shaping function, or fraction of computers in a time zone that are still on-line at time t. Therefore, α(t) is a periodical function with a period of 24 hours. Usually, α(t) reaches its peak level at daytime (when users turn on their computers) and its lowest level at night (when users shut off their computers).
Diurnal Model for Single Time Zone.
First, a closed network within a single time zone is considered. Thus, all computers in the network have the same diurnal dynamics. It should be noted that the diurnal property of computers is determined by computer user behavior (e.g., turning on the computer at the beginning of the day). For the formula below, I(t) is defined as the number of infected hosts at time t. S(t) is the number of vulnerable hosts at time t. N(t) is the number of hosts that are originally vulnerable to the worm under consideration. The population N(t) is variable since such a model covers the case where vulnerable computers continuously go online as a worm spreads out. For example, this occurs when a worm propagates over multiple days. To consider the online/offline status of computers, the following definitions are used.
I′(t)=α(t)I(t)=number of infected online hosts at time t
S′(i)=α(t)S(t)=number of vulnerable hosts at time t
N′(t)=α(t)N(t)=number of online hosts among N(t)
To capture the situation where infected hosts are removed (e.g., due to computer crash, patching or disconnecting when infection is discovered), R(t) is defined as the number of removed infected hosts at time t. Thus:
where
γ=removal parameter, since only online infected computers can be removed (e.g. patched)
Thus, the worm propagation dynamics are:
where:
s(t)=N(t)−I(t)−R(t)
β=pair-wise rate of infection in epidemiology studies.
Note that for internet worm modeling
where:
η=worm's scanning rate
Ω=size of IP space scanned by the worm
Thus, the worm propagation diurnal model is:
This diurnal model for a single time zone can be used to model the propagation of regional viruses and/or worms. For example, worms and/or viruses tend to focus on specific geographic regions because of the language used in the e-mail propagation system. Similarly, worms have hard-coded exploits particular to a language specific version of an Operating System (OS) (e.g., a worm that only successfully attacks Windows XP Home Edition Polish). For these regional worms and/or viruses, the infection outside of a single zone is negligible and the infection within the zone can be accurately modeled by the above formula. It should also be noted that it is possible to not consider the diurnal effect. To so do, α(t) is set equal to 1.
Diurnal Model for Multiple Time Zones.
Worms and/or viruses are not limited to a geographic region. Victim bots are usually spread over diverse parts of the world, but can be concentrated in particular regions, depending on how the underlying infections propagate. For example, some attacks target a particular language edition of an operating system, or use a regional language as part of a social engineering ploy. For example, there are worms and/or viruses that contain enormous look-up tables of buffer-overflows offset for each language edition of Windows. Similarly, many email spreading worms and/or viruses use a basic, pigeon English, perhaps to maximize the number of Internet users who will read the message and potentially open up the virus. These regional variations in infected populations play an important role in malware spread dynamics. Thus, in some situations it is useful to model the worm and/or virus propagation in the entire Internet across different time zones. Since computers in one time zone could exhibit different diurnal dynamics from the ones in another time zone, computers in each zone are treated as a group. The Internet can then be modeled as 24 interactive computer groups for 24 time zones. Since many of the time zones have negligible numbers of computers (such as time zones spanning parts of the Pacific Ocean), worm propagation can be considered in K time zones where K is smaller than 24. For a worm and/or virus propagation across different time zones, the worm propagation for time zone i is:
which yields:
where:
Ni(t)=the number of online hosts at time t in time zone i (i=1, 2, . . . K)
Si(t)=the number of vulnerable hosts at time t in time zone i
Ii(t)=the number of infected online hosts at time t in time zone i
Ri(t)=the number of removed infected hosts at time t in time zone i
Similarly, Nj(t), Sj(t), Ij(t), Rj(t)=the number of hosts in time zone j=1, 2, . . . K
αi(t)=diurnal shaping function for the time zone i
βji=pairwise rate of infection from time zone j to i
γi=removal rate of time zone i
For a uniform-scan worm and/or virus, since it evenly spreads out its scanning traffic
to the IP space:
where:
n=the number of scans sent to the group from an infected host in each time unit;
Ω=the size of the IP space in the group
For worms that do not uniformly scan the IP space:
where:
nji=the number of scans sent to group i from an infected host in group j in each time unit;
Ωi=size of IP space in group i
Thus, when a new worm and/or virus is discovered, the above equation can be used by inferring the parameter βji based on a monitored honeypot behavior of scanning traffic. (Note that a honeypot is a computer set up to attract malicious traffic so that it can analyze the malicious traffic.) As noted above with reference to
Thus, as illustrated in
The diurnal models tell us when releasing a worm will cause the most severe infection to a region or the entire Internet. For worms that focus on particular regions, the model also allows prediction of future propagation, based on time of release. A table of derived shaping functions can be built, which are based on observed botnet data and other heuristics (e.g., the exploit used, the OS/patch level it affects, country of origin). When a new worm and/or virus is discovered, the table for prior deviations can be consulted to forecast the short-term population growth of the bot, relative to its favored zone and time of release.
In addition, knowing the optimal release time for a worm will help improve surveillance and response. To identify an optimal release time, the scenario is studied where the worm uniformly scans the Internet and all diurnal groups have the same number of vulnerable population, i.e., N1=N2=N3. To study whether the worm's infection rate β affects the optimal release time, the worm's scan rate η (remember
is changed. The study of optimal release times is useful because we can better determine the defense priority for two viruses or worms released in sequence. Viruses often have generational releases, e.g., worm.A and worm.B, where the malware author improves the virus or adds features in each new release. The diurnal model allows consideration of the significance of code changes that affect S(t) (the susceptible population). For example, if worm.A locally affects Asia, and worm.B then adds a new feature that also affects European users, there clearly is an increase in its overall S(t), and worm.B might become a higher priority. But when worm.B comes out, relative when worm.A started, plays an important role. For example, if the European users are in a diurnal low phase, then the new features in worm.B are not a near-term threat. In such a case, worm.A could still pose the greater threat, since it has already spread for several hours. On the other hand, if worm.B is released at a time when the European countries are in an upward diurnal phase, then worm.B could potentially overtake worm.A with the addition of the new victims.
The diurnal models in
DNSBL Monitoring
Another method of passively detecting and identifying botnets (i.e., without disrupting the operation of the botnet) is through revealing botnet membership using Domain Name System-based Blackhole List (DNSBL) counter-intelligence. DNSBL can be used to passively monitor networks, often in real-time, which is useful for early detection and mitigation. Such passive monitoring is discreet because it does not require direct communication with the botnet. A bot that sends spam messages is usually detected by an anti-spam system(s) and reported/recorded in a DNSBL, which is used to track IP addresses that originate spam. An anti-spam system gives a higher spam score to a message if the sending IP address can be looked up on a DNSBL. It is useful to distinguish DNSBL traffic, such as DNSBL queries, that is likely being perpetrated by botmasters from DNSBL queries performed by legitimate mail servers.
Bots sometimes perform look-ups (i.e., reconnaissance to determine whether bots have been blacklisted) on the DNSBL. For example, before a new botnet is put in use for spam, the botmaster of the new botnet or another botnet may look up the members of the new botnet on the DNSBL. If the members are not listed, then the new botnet, or at least certain bots, are considered “fresh” and much more valuable.
If the bot performing reconnaissance is a known bot, e.g., it is already listed on the DNSBL or it is recorded in some other botnet database (e.g., a private botnet database), then the new botnet can be identified using the IPs being queried by the bot. Analysis can be performed at the DNSBL server, and for each query to the DNSBL, the source IP issuing the query can be examined, and the subject IP being queried can also be examined. If the source IP is a known bot, then the subject IP is also considered to be a bot. All of the subject IPs that are queried by the same source IP in a short span of time are considered to be in the same botnet.
If an unknown bot is performing reconnaissance, it must first be identified as a bot, and then the IPs it queries can also be identified as bots. DNSBL reconnaissance query traffic for botnets is different than legitimate DNSBL reconnaissance query traffic.
Self-Reconnaissance
In 1005, self-reconnaissance is detected. To perform “self-reconnaissance”, the botmaster distributes the workload of DNSBL look-ups across the botnet itself such that each bot is looking up itself. Detecting such botnet is straightforward because a legitimate mail server will not issue a DNSBL look-up for itself.
Single Host Third-Party Reconnaissance
In 1010, single host third-party reconnaissance is detected. To explain third-party reconnaissance, a look-up model is provided in
A legitimate mail server both receives and sends email messages, and hence, will both perform look-ups (for the email messages it received in) and be the subject of look-ups by other mail servers (for the email messages it sent out). In contrast, hosts performing reconnaissance-based look-ups will only perform queries; they generally will not be queried by other hosts. Legitimate mail servers are likely to be queried by other mail servers that are receiving mail from that server. On the other hand, a host that is not itself being looked up by any other mail server is, in all likelihood, not a mail server but a bot. This observation can be used to identify hosts that are likely performing reconnaissance: lookups from hosts that have a low in-degree (the number of look-ups on the bot itself for the email messages it sent out), but have a high out-degree (the number of look-ups the bot performs on other hosts) are more likely to be unrelated to the delivery of legitimate mail.
In single host third-party reconnaissance, a bot performs reconnaissance DNSBL look-ups for a list of spamming bots. The in-degree (din) should be small because the bot is not a legitimate mail server and it has not yet sent a lot of spam messages (otherwise it will have been a known bot listed in DNSBL already). Thus, a look-up ratio αA is defined as:
where:
αA=the look-up ratio for each node A
din=the in-degree for node A (the number of distinct IPs that issue a look-up for A).
dout=the out-degree for node A (the number of distinct IPs that A queries)
Thus, utilizing the above formula, a bot can be identified because it will have a much larger value of α than the legitimate mail servers. Single-host reconnaissance can provide useful information. For example, once a single host performing such look-ups has been identified, the operator of the DNSBL can monitor the lookups issued by that host over time to track the identity of hosts that are likely bots. If the identity of this querying host is relatively static (i.e., if its IP address does not change over time, or if it changes slowly enough so that its movements can be tracked in real-time), a DNSBL operator could take active countermeasures.
Distributed Reconnaissance
Referring back to
The temporal arrival pattern of queries at the DNSBL by hosts performing reconnaissance may differ from temporal characteristics of queries performed by legitimate hosts. With legitimate mail server's DNSBL look-ups, the look-ups are typically driven automatically when email arrives at the mail server and will thus arrive at a rate that mirrors the arrival rates of email. Distributed reconnaissance-based look-ups, on the other hand, will not reflect any realistic arrival patterns of legitimate email. In other words, the arrival rate of look-ups from a bot is not likely to be similar to the arrival rate of look-ups from a legitimate email server.
If the DNSBL is subscription-based or has access control, use a list of approved users (the email servers) to record the IP addresses that the servers use for accessing the DNSBL service. Enter these addresses into a list of Known Mail Server IPs.
If the DNSBL service allows anonymous access, monitor the source IPs of incoming look-up requests, and record a list of unique IP addresses (hereinafter “Probable Known Mail Server IPs”). For each IP address in the Probably Known Mail Server IPs list:
Connect to the IP address to see if the IP address is running on a known mail server. If a banner string is in the return message from the IP address, and its responses to a small set of SMTP commands, e.g. VRFY, HELO, EHLO, etc., match known types and formats of responses associated with a typical known mail server, then the IP address is very likely to be a legitimate email server, and in such a case, enter it into the list of Known Mail Server IPs.
Those of skill in the art will understand that other methods may be used to compile a list of known legitimate email servers. In 1310, for each of the known or probable legitimate email servers, its look-ups to DNSBL are observed, and its average look-up arrival rate λi for a time interval (say, a 10-minute interval) is derived. This can be done, for example, by using the following simple estimation method. For n intervals (say n is 6), for each interval, the number of look-ups from the mail server, dk are recorded. The average arrival rate of look-ups from the mail servers over n time intervals is simply:
where:
λi=the average look-up rate for time interval i
dk=the number of lookups from the known mail server
k=the known mail server
n=the number of time intervals
In 1315, once the look-up arrival rates from the known mail servers are learned, the average look-up arrival rate λ′ from a source IP (that is not a known legitimate email server or a known bot) can be analyzed over n time intervals
In 1320, if λ′ is very different from each λi, i.e., |λ′−λi|>t for all i's, where t is a threshold, the source IP is considered a bot. The above process of measuring the arrival rates of the legitimate servers is repeated for every n time intervals. The comparison of the arrival rate from a source IP, λ′, with the normal values, λi's, is performed using the λ′ and λi's computed over the same period in time.
In addition to finding bots that perform queries for other IP addresses, the above methods also lead to the identification of additional bots. This is because when a bot has been identified as performing queries for other IP addresses, the other machines being queried by the bot also have a reasonable likelihood of being bots.
The above methods could be used by a DNSBL operator to take countermeasures (sometimes called reconnaissance poisoning) towards reducing spam by providing inaccurate information for the reconnaissance queries. Examples of countermeasures include a DNSBL communicating to a botmaster that a bot was not listed in the DNSBL when in fact it was, causing the botmaster to send spam from IP addresses that victims would be able to more easily identify and block. As another example, a DNSBL could tell a botmaster that a bot was listed in the blacklist when in fact it was not, potentially causing the botmaster to abandon (or change the use of) a machine that would likely be capable of successfully sending spam. The DNSBL could also be intergrated with a system that performs bot detection heuristics, as shown in
In addition, a known reconnaissance query could be used to boost confidence that the IP address being queried is in fact also a spamming bot. Furthermore, DNSBL lookup traces would be combined with other passively collected network data, such as SMTP connection logs. For example, a DNSBL query executed from a mail server for some IP address that did not recently receive an SMTP connection attempt from that IP address also suggests reconnaissance activity.
DNS Cache Snooping
In general, most domain names that are very popular, and thus used extensively, are older, well-known domains, such as google.com. Because of the nature of botnets, however, although they are new, they are also used extensively because bets in the botnet will query the botnet C&C machine name more frequently at the local Domain Name Server (LDNS), and hence, the resource record of the C&C machine name will appear more frequently in the DNS cache. Since non-recursive DNS queries used for DNS cache inspection do not alter the DNS cache (i.e., they do not interfere with the analysis of bot queries to the DNS), they can be used to infer the bot population in a given domain. Thus, when the majority of local DNS servers in the Internet are probed, a good estimate of the bot population in a botnet is found.
DNS cache inspection utilizes a TTL (time-to-live) value (illustrated in
Referring to
Identifying Open Recursive Servers
Open recursive servers can be identified to, for example: (a) estimate botnet populations, (b) compare the relative sizes of botnets, and (c) determine if networks have botnet infections based on the inspection of open recursive DNS caches.
Open recursive DNS servers are DNS servers that respond to any user's recursive queries. Thus, even individuals outside of the network are permitted to use the open recursive DNS server. The cache of any DNS server stores mappings between domain names and IP addresses for a limited period of time, the TTL period, which is described in more detail above. The presence of a domain name in a DNS server's cache indicates that, within the last TTL period, a user had requested that domain. In most cases, the user using the DNS server is local to the network.
In 1705 of
To speed up the search for all DNS servers on the Internet, 1705 breaks up the routable space into organizational units. The intuition is that not all IPv4 addresses have the same probability of running a DNS server. Often, organizations run just a handful of DNS servers, or even just one. The discovery of a DNS server within an organizational unit diminishes (to a non-zero value) the chance that other addresses within the same organization's unit are also DNS servers.
1705 is explained in more detail in
a. For each DNS server known to exist in the organizational unit, add 1.0.
b. For each IP address unit that has previously been seen to not run a DNS server, add 0.01.
c. For each IP address unit for which no information is available, add 0.1.
In 1915, the organizational units are sorted in descending order according to their CPRS values.
Domain Ranking
1710 of the DNS cache inspection process (which can be independent of 1705) produces a set of candidate domains. In other words, this phase generates a list of “suspect” domains that are likely botnet C&C domains. There are multiple technologies for deriving such a suspect list. For example, one can use DDNS or IRC monitoring to identify a list of C&C domains. Those of ordinary skill in the art will see that DDNS monitoring technologies can yield a list of botnet domains.
Cache Inspection
1715 of the DNS cache inspection process combines the outputs of 1705 and 1710. For each domain identified in 1710, a non-recursive query is made to each non-recursive DNS server identified in 1705. Thus, for the top N entries (i.e., the N units with the lowest scores in 1915), the following steps are performed to determine if the DNS server is open recursive:
a. A non-recursive query is sent to the DNS server for a newly registered domain name. This step is repeated with appropriate delays until the server returns an NXDOMAIN answer, meaning that no such domain exists.
b. A recursive query is then immediately sent to the DNS server for the same domain name used in the previous non-recursive query. If the answer returned by the DNS server is the correct resource record for the domain (instead of NXDOMAIN), the DNS server is designated as open recursive.
Determine Number of DNS Servers
Once an open recursive server is discovered, its cache can be queried to find the server's IP address. Often the server's IP address can be hard to discover because of server load balancing. Load balancing is when DNS servers are clustered into a farm, with a single external IP address. Requests are handed off (often in round-robin style) to an array of recursive DNS machines behind a single server or firewall. This is illustrated in
This problem is addressed by deducing the number of DNS machines in a DNS farm. Intuitively, multiple non-recursive inspection queries are issued, which discover differences in TTL periods for a given domain. This indirectly indicates the presence of a separate DNS cache, and the presence of more than one DNS server behind a given IP address.
Some load balancing is performed by a load balancing switch (often in hardware) that uses a hash of the 4-tuple of the source destination ports and IP addresses to determine which DNS server to query. That is, queries will always reach the same DNS server if the queries originate from the same source IP and port. To accommodate this type of load balancing, a variation of the above steps can be performed. 2115 through 2135 can be performed on different machines with distinct source IPs. (This may also be executed on a single multihomed machine that has multiple IP addresses associated with the same machine and that can effectively act as multiple machines.) Thus, instead of starting three threads from a single source IP address, three machines may each start a single thread and each be responsible for querying the DNS server from a distinct source IP. One of the machines is elected to keep track of the ADS count. The distributed machines each wait for a separate wait period, w1, w2, and w3, per step 2115. The distributed machines coordinate by reporting the outcome of the results in steps 2120-2130 to the machine keeping track of the ADS count.
If all DNS queries use only (stateless) UDP packets, the queries may all originate from the same machine, but forge the return address of three distinct machines programmed to listen for the traffic and forward the data to the machine keeping track of the ADS count.
Once the ADS count has been determined for a given DNS server, cache inspection can be performed according to the procedure in
A master thread waits for half the TTLSOA period, and then instructs the child threads to send their DNS queries. (Since there are twice as many queries as ADS, there is a high probability that each of the DNS servers will receive once of the queries.)
If any of the threads querying an ORN (an open recursive DNS server) reports the ORN not having a cache entry for Domains, repeat step (a) immediately.
If all of the threads reports that the ORN has a cache entry for Domains, the smallest returned TTL for all of the threads is called TTLmin, and all of the threads for TTLmin−1 seconds sleep before waking to repeat step (a).
In 2215, the above cycle, from 2210(a) to 2210(c), builds a time series data set of Domains with respect to an open recursive DNS server. This cycle repeats until Domains is no longer of interest. This occurs when any of the following takes place:
a. Domains is removed from the list of domains generated by 1710. That is, Domains is no longer of interest.
b. For a period of x TTLSOA consecutive periods, fewer than y recursive DNS servers identified in 1705 have any cache entries for Domains. That is, the botnet is old, no longer propagating, and has no significant infected population. In practice, the sum of the x TTLSOA period may total several weeks.
In 2220, the cycle from steps 2210(a) to 2210(c) can also stop when the open recursive DNS server is no longer listed as open recursive by 1705 (i.e., the DNS server can no longer be queried).
Analysis
The analysis phase 1720 takes the cache observations from 1715, and for each domain, performs population estimates. In one embodiment, the estimates are lower and upper bound calculations of the number of infected computers in a botnet. For example, a botnet could be estimated to have between 10,000 and 15,000 infected computers. One assumption made is that the requests from all the bots in a network follow the same Poisson distribution with the same Poisson arrival rate. In a Poisson process, the time interval between two consecutive queries is exponentially distributed. We denote the exponential distribution rate as λ. Each cache gap time interval. Ti, ends with a new DNS query from one bot in the local network, and begins some time after the previous DNS query. Thus, in
As illustrated in
Lower Bound Calculation.
A lower bound can be calculated on the estimated bot population. For the scenario depicted in the figure above, there was at least one query that triggered the cache episode from b1 to e1. While there may have been more queries in each caching episode, each caching event from bi to ei represents at least a single query.
If λl is a lower bound (l) for the arrival rate, and Ti is the delta between two caching episodes, and M is the number of observations, for M+1 cache inspections, λl can be estimated as:
Using analysis of a bot (e.g., by tools for bot binary analysis), the DNS query rate λ can be obtained for each individual bot. Then from the above formula, the estimate of the bot population {circumflex over (N)}t in the network can be derived as follows:
Upper Bound Calculation.
During a caching period, there are no externally observable effects of bot DNS queries. In a pathological case, numerous queries could arrive just before the end of a caching episode, ei. An upper bound can be calculated on the estimated bot population. Define λμ as the upper bound estimate of the Poisson arrival rate. For the upper bound estimate, there are queries arriving between the times bi and ei. The time intervals Ti, however, represent periods of no arrivals, and can be treated as the sampled Poisson arrival time intervals of the underlying Poisson arrival process. It is fundamental that random, independent sample drawn from a Poisson process is itself a Poisson process, with the same arrival rate. This sampling is called the “Constructed Poisson” process.
For M observations, the estimated upper bound (u) arrival rate λμ is:
The population of victims needed to generate the upper bound arrival rate λμ can therefore be estimated as:
While various embodiments of the present invention have been described above, it should be understood that they have been presented by way of example, and not limitation. It will be apparent to persons skilled in the relevant art(s) that various changes in form and detail can be made therein without departing from the spirit and scope of the present invention. In fact, after reading the above description, it will be apparent to one skilled in the relevant art(s) how to implement the invention in alternative embodiments. Thus, the present invention should not be limited by any of the above-described exemplary embodiments.
In addition, it should be understood that the figures and algorithms, which highlight the functionality and advantages of the present invention, are presented for example purposes only. The architecture of the present invention is sufficiently flexible and configurable, such that it may be utilized in ways other than that shown in the accompanying figures and algorithms.
Further, the purpose of the Abstract of the Disclosure is to enable the U.S. Patent and Trademark Office and the public generally, and especially the scientists, engineers and practitioners in the art who are not familiar with patent or legal terms or phraseology, to determine quickly from a cursory inspection the nature and essence of the technical disclosure of the application. The Abstract of the Disclosure is not intended to be limiting as to the scope of the present invention in any way.
This application is a Continuation of U.S. patent application Ser. No. 11/538,212, filed Oct. 3, 2006, which claims priority to U.S. Provisional Application No. 60/730,615, entitled “Method to detect and respond to attacking networks,” filed on Oct. 27, 2005, and U.S. Provisional Application No. 60/799,248, entitled “Revealing botnet membership using DNSBL counter-intelligence,” filed on May 10, 2006. All of the foregoing are incorporated by reference in their entireties.
This application is supported in part by NSF grant CCR-0133629, Office of Naval Research grant N000140410735, and Army Research Office contract W91NF0610042.
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20140245436 A1 | Aug 2014 | US |
Number | Date | Country | |
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Child | 14015661 | US |