Armored cables are prevalent in cable installations for safely installing conductors according to code regulations specifying a crush resistance of the sheathing layer. Conventionally, armored cables have been designed with maximal crush resistance in mind, comprising a generally curved axial profile throughout the armor layer. Such cables can be constructed by helically wrapping a metal ribbon formed with a cross-sectional profile that allows successive turns of the ribbon to interlock and remain in secured position forming the cable exterior.
U.S. Pat. No 6,906,264 provides an example of such an armor, wherein the armor comprises two symmetrically opposing semi-circular cross-sections, with a first semi-circular section facing away from the cable axis and a second semi-circular cross section facing toward the cable axis. In this manner, successive convolutions of the armor are able to securely interlock during construction, and withstand significant pulling forces against the cable axis caused by interactions between the wall structure and the armored cable during installation.
U.S. Pat No. 11,587,699 provides several additional examples of armor profiles that may be employed in cable assemblies. As contemplated therein, the profile of the metal ribbon was designed to prevent excessive hang ups during installation which may cause installer fatigue and/or damage to studs of a structure being wired. The cables disclosed therein purportedly experienced a reduced pulling force attributed to having a minimal valley width, the valley width defined by inflection points between interlocking sections of the metal sheath profile. More generally, U.S. Pat. No. 11,587,699 discloses metal sheath profiles where the axial length of intersections of successive wraps of the metal sheath are as small as possible relative to the other portions of the metal sheath, to minimize the opportunity for objects (such as wall supports) to intervene within the intersections during pulling.
However, independent pull force testing has demonstrated that the cables disclosed in U.S. Pat. No. 11,587,699 do not demonstrate a decreased pull force relative to conventional armored cable designs, and therefore the present disclosure is directed to alternate designs having reduced pulling force.
Armored cable assemblies comprising a conductor core and an interlocking armor layer helically wrapped around the conductor core are disclosed herein. The armor layer can have a cross-sectional profile comprising an interlock extending axially toward the cable interior; an interlock receiver extending away from the cable interior; and an intermediate segment extending between the interlock and the interlock receiver. In certain aspects, the intermediate segment can have a maximum incline angle less than about 35°. In other aspects, the intermediate segment has a width in a range from two to ten times the interlock height.
Armored cables are disclosed herein comprising a preformed metal ribbon (e.g., metal sheath) having a specific profile shape. In addition to its profile, the metal ribbon also may be defined by its other dimensional features, such as thickness and cross-sectional width. It will be understood that the length of the ribbon may be determined by the length of cable desired, and therefore not limited by the cross-sectional profile of the ribbon. Common thicknesses of armored cable will be apparent to those of skill in the art, and in certain aspects can be in a range from 3 mil to 50 mil (e.g., 16 mil, 18 mil, 22 mil, etc.). Generally, the cross-sectional width of the ribbon may be any that allow an efficient construction (e.g., by limiting the number of convolutions required for a given length) while maintaining an adequate crush resistance. In certain aspects, the ribbon can have a cross-sectional width in a range from 3 mm to 50 mm, from 5 mm to 20 mm, or from 8 to 12 mm.
Armored cables disclosed herein may further be described by their crush resistance. Generally, crush resistance of cables disclosed herein may be any suitable for the application for which the cables are intended, as generally may be determined by relevant codes and specifications, e.g., an average crush resistance of 1000 lbf or greater, as defined across ten trials performed according to UL 1569.
Armored cables disclosed herein also may be defined by an interlocking force, or the maximal axial pulling force the cable is able to withstand without being damaged.
Armored cables disclosed herein also may be defined by a pulling force. The pulling force of the cable may be defined generally as the amount of resistance force generated against pulling a length of the cable through a conduit or wall structure during installation. Generally, the pull force will be higher for cables that exhibit excessive hang-ups and resistance during pulling. Surprisingly, cables disclosed herein demonstrated a drastically reduced pulling resistance relative to conventional cables, such as those disclosed in U.S. Pat. No. 11,587,699. Certain embodiments disclosed herein can demonstrate a pulling resistance at least 10% less, at least 20%, at least less 30% less, at least 40% less, at least 50% less, or at least 80% less than that of armored cables such as Southwire's Armorlite® Type MC having a conventional profile, or AFC's MC Glide Lite™ which is marketed as having a low profile armor sheath.
In certain aspects, cables constructed to comprise an armor layer as disclosed herein can comprise an average pulling resistance as determined by example procedure below may be in a range from about 1 N to 25 N from about 3 N to about 20 N, from about 5 N to about 15 N. Hang-ups during installation can cause excessive pulling resistance, and lead to cable damage. Cables disclosed herein reduce the amount and severity of hang-ups, and therefore may result in a reduced maximum pulling resistance. In certain aspects, cables disclosed herein can have a maximum pulling resistance as defined by the exemplified procedure below of less than 100 N, less than 75 N, less than 60 N, less than 50 N, less than 40 N, less than 30 N, less than 20 N, or less than 10 N.
Smoother pulling during installation also may be measured by comparing the observed standard deviation in pulling resistance against a constant applied force over a number of measurements. In certain aspects, the standard deviation of pulling resistance values may be reduced relative to other cable assemblies with conventional armor profiles. In certain aspects, the standard deviation of pulling resistance measurements can be reduced by more than 10%, more than 20%, more than 30%, more than 40%, more than 50%, more than 60%, or more than 70%, relative to conventional cables as exemplified herein. In certain aspects the standard deviation of the pulling resistance can be in a range from 1 to 10 N, from 2 to 8 N, or from 3 to 5 N.
Without being bound by theory, the surprisingly improved performance of armored cables disclosed herein may demonstrate a reduced pulling resistance and acceptable crush resistance according to their dimensions. As stated above, previous efforts have been directed to minimizing the gap (e.g., “valley width” as defined by U.S. Pat No. 11,587,699) formed between successive convolutions of cable armor in order to minimize the prevalence of hang-ups. Surprisingly, and contrary to the teaching of the previous disclosures, it was found that increasing the width of this gap formed at the intersection of successive convolutions of the metal sheath wrapped upon itself resulted in a cable assembly having a significantly reduced pulling resistance force.
As applied to examples disclosed herein, the exemplary pulling performance of cables disclosed herein can, at least in part, be attributed to the shape and dimensions of its armor sheath. In certain aspects, the armor sheath may be helically wound from a material ribbon, the ribbon comprising a cross-sectional profile that allows successive convolutions of the ribbon to securely interlock and form the armor sheath around a conductor core.
In certain aspects, the armor sheath generally can comprise, or consist of, successive convolutions of an interlocking section and an intermediate segment spanning the distance between successive interlocking sections. In certain aspects, the interlocking section can be configured as the mechanism by which successive turns of the armor sheath interlock and remain in a helically wound construction. An interlocking force can be defined against a pull resistance force exerted axially on the armor cable sheath during installation. In certain aspects, the interlocking section can be defined by mating sections on successive turns of the armor sheath. The mating interlocking sections may be symmetrical or asymmetrical. In certain aspects, the armor sheath profile can comprise an interlock receiver and an interlock protrusion, where the interlock receiver is configured to receive the interlock protrusion of an adjacent turn of the sheath, and similarly, the interlock protrusion is configured to protrude into, and interlock against, an interlock receiver of an adjacent turn of the armor sheath.
As applied to a first inventive Example 3 (
It follows that the sheath profile generally can be any shape that gives rise to the construction above, having an interlocking section and intermediate section. For instance, in certain aspects, the shape of the interlock receiver may be semi-circular. In other aspects, the interlock receiver can comprise, or consist of, a curved (e.g., a quadrant) or straightened portion extending away from the cable axis. In such aspects, the interlock protrusion can comprise, or consist of, a curved or straightened portion extending toward the cable axis. In certain aspects, the sheath profile can be defined as having a proximal end and a distal end, the proximal end being generally nearer the interlock receiver and the distal end being generally nearer the interlock protrusion. In this manner, the relative positions of profile features can be described as being proximal or distal.
For purposes of this disclosure, the intermediate section can be considered to span the length of the profile for each convolution when in an interlocking position. Thus, as exemplified by
The intermediate segment also may be defined as having a both a nominal length (e.g., the length of the metal ribbon) as well as a width defined as the longitudinal distance relative to the cable axis traversed by the connector between successive interlocks when assembled. As an Example,
In certain aspects, the sheath profile also may be defined by in interlock height. Generally, the interlock height will also equal the total axial height of the sheath profile, provided the intermediate segment extends from a point closest to the cable axis at the interlock receiver to a point furthest away from the cable axis where the interlock protrusion begins. In such aspects, the interlock height therefore can be defined as the axial distance between the innermost point of the armor sheath and the outermost point of the armor sheath within the interlocking section. As pictured in
It follows that the intermediate segment further may be defined by a maximum angle of incline relative to the cable axis. Conventional designs of U.S. Pat. No. 11,587,699 seek to provide extended flat portions along the profile (e.g., a 0° angle of incline) and minimize gaps between those flat portions to reduce the amount of the gaps occurring along the dimension of the cable axis and along the exterior of the cable sheath. As a result, conventional low profile designs can include sharp angles of incline along the length of the cable exterior, e.g., by narrowing a valley width as shown in
As used herein, the maximum angle of incline will be understood as an average of the incline along a length of the convolution in the direction of the cable axis in order to exclude cable exteriors which may have small imperfections resulting in a large angle of incline despite otherwise qualifying as described herein. In certain aspects the maximum angle of incline can be defined at any point along the length of the convolution as the average of incline over a 1 mm length centered on the point in question. In this manner, a maximum value of these angles of incline can be identified.
In certain aspects, the intermediate segment can comprise a constant angle of incline. Alternatively, the intermediate segment can comprise one or more undulations resulting in a varying angle of incline relative to the cable axis along the width of the intermediate segment. For the purposes of this disclosure, an undulation can be defined as a positive deviation (deviation away from the cable axis) from a midline drawn between the internal surface at the proximal end of the intermediate segment (e.g., a bottommost point of the interlock receiver) and an external surface at the distal end of the intermediate segment (e.g., the height of the interlock protrusion). In certain aspects, the undulation can have an undulation peak at the position where the undulation has a maximum positive deviation from the midline of the intermediate segment. In certain aspects, an undulation can have a deviation greater than the width of the armor sheath, or in a range from 0.2 to 2 mm, or from 0.3 to 1 mm, or from 0.3 to 0.5 mm. In other aspects, the undulation can have a width in a range from 0.1 mm to 1 mm, from 0.2 to 0.8 mm, or about 0.5 mm. In other aspects the undulation width can be about 20% the width of the intermediate segment (or from 10 to 40%, or from 10 to 25%). In other aspects the undulation height can be defined relative to the interlock height, and in certain aspects can be at least 30%, at least 50%, at least 70%, or at least 85% of the interlock height. In certain aspects, the undulation may not cause the intermediate segment to exceed any maximum angle of incline as disclosed above.
Alternatively, the undulation can be described by an undulation radius defined as the radius of a circle best fit to the external profile of the undulation peak. For instance, the profile shown in
Where present, the undulation may also be defined by an undulation angle formed by a first line extending from the undulation peak toward a distal end of the intermediate segment along a first best fit defined by the external surface of the intermediate segment a distance of 1 mm, and a second line extending from the undulation peak toward a proximal end of the intermediate segment along a second best fit line defined by the external surface of the connector profile a distance of 1 mm. As shown in
Without being bound by theory, the presence of one or more undulations within the intermediate segment may ensure that bi-directional pulling remains possible and improve crush resistance of the cable. The intermediate segment may have one, or more than one (e.g., 2, 3, 4, or 5) undulations, positioned evenly throughout the connector, or spaced irregularly. The position of an undulation can be any suitable to allow the cable to pull smoothly at high speeds, and without causing hang-ups at slower speeds or during pauses in the pulling operation. The position of the undulation may be defined at the undulation peak, relative to a proximal end of the intermediate segment (e.g., at the interlock receiver) and may be coplanar with the highest point of the interlock. In certain aspects, the undulation peak can be positioned approximately 3.5 mm from the proximal end of the interlock receiver. Alternatively, the undulation peak can be positioned in a range from 1 to 10 mm, from 2 to 5 mm, or from 3 to 4 mm from the proximal end of the interlock receiver. As defined herein, the features of the intermediate segment may be described as proximal to indicate relative position toward the interlock receiver, and distal to indicate a relative position closer to the interlock protrusion.
In other aspects, the undulation position can be defined as having a peak at a certain position along the intermediate segment. In certain aspects, the intermediate segment can comprise an undulation peak at a position approximately 20% along the intermediate segment, measured such that 0% represents a position at the proximal end of the intermediate segment and 100% represents a position at the distal end of the intermediate segment. In other aspects, the position of the undulation peak can be in a range from 10% to 60% of the intermediate segment, or from 15% to 50% of the intermediate segment, or from 20% to 40% of the intermediate segment.
In certain aspects, portions of the intermediate segment can be substantially planar, having a constant angle of incline along its length (e.g., varying by no more than 5 degrees, 10 degrees, or 15 degrees). For instance, the intermediate segment can comprise an undulation separating the intermediate segment into a proximal end and a distal end. In such aspects, the distal connector end can be substantially planar as directly above. The proximal end of the intermediate segment can have a curved or linear profile, and in certain aspects, can have an angle of incline different from the remainder of the intermediate segment.
Given the disclosure above, armor sheaths are contemplated herein comprising a sheath profile having an interlock receiver, an intermediate segment, and an interlock protrusion. The intermediate segment can comprise an undulation having an undulation peak at a position in a range from 10 to 50% of the distance from the proximal end of the intermediate segment. Alternatively, or additionally, the undulation peak can be within 1 mm to 3 mm from the proximal end of the intermediate segment. In these aspects, the intermediate segment can have a maximal angle of incline of less than 60°, less than 45°, or less than 30°. In still further aspects, the intermediate segment can have a substantially planar angle of incline (e.g., no incline, or substantially parallel to the cable axis) from the undulation peak to the distal end of the intermediate segment.
The shape of the interlock receiver and interlock protrusion also can affect the profile characteristics (and therefore the pull resistance) of the cable sheathing. Generally, the interlock protrusion extends into the interlock receiver, forming a contact surface able to resist lateral displacement of the cables. When a lateral force is applied to the cable, the interlock protrusion interlocks with a surface of the interlock receiver and prevents the cable sheathing from being pulled apart. In certain aspects, the interlock receiver can be curled away from the cable axis less than 10°, less than 30°, less than 45°, less than 60°, less than 75°, less than 90°, less than 105°, less than 120°, or less than 135°; alternatively, in a range from about 30° to about 120°, from about 30° to about 90°, from about 30° to about 75°, from about 30° to about 60°, or from about 45° to about 75°. Similarly, interlock protrusions also can comprise a curl, but toward the cable axis to create a complementary mating surface relative to the interlock receiver. Accordingly, interlock protrusions can be curled toward the cable axis less than 10°, less than 30°, less than 45°, less than 60°, less than 75°, less than 90°, less than 105°, less than 120°, or less than 135°; alternatively, in a range from about 30° to about 120°, from about 30° to about 90°, from about 30° to about 75°, from about 30° to about 60°, or from about 45° to about 75°. Generally, a difference in the curl of the interlock receiver and the interlock protrusion can be less than 45°, less than 30°, or less than 10°; or alternatively, in a range from 0° to 30° or from 0° to 15°.
Interlock receivers having a curl greater than 90° may be expected to improve the axial strength of the cable, by creating a larger contact surface to resist an axially applied force. However, a curl of about 90° or more can have a greater interlock height due to the interaction between the curled end of the sheath extending axially outward into the bottom surface of the intermediate section of the adjacent convolution. While the increased interlock height is not problematic to conventional designs unconcerned with incidence angle in an intermediate segment, in the context of this disclosure it will be understood that increasing the interlock height also increases the incidence angle in at least some portion of the intermediate segment.
Surprisingly, it was found that interlock receivers comprising a curl less than 75°, or in a range from 45° to about 75°, were sufficiently effective at resisting axial pull forces, particularly where the difference in the curl between the interlock receiver and the interlock protrusion was less than about 30° (e.g., less than)15°. This remained true even for embodiments where the intermediate segment of an adjacent convolution does not contact the receiving surface of the Also disclosed herein are systems to connect low profile cable sheaths disclosed herein comprising. Metal sheaths are disclosed herein, generally having a reduced incidence angle in the intermediate section and resulting in an expanded or eliminated gap between adjacent convolutions of the cable sheathing to become hung on obstructions during the pull. The reduced incidence angle can be detrimental to crush resistance (by extending the length of the respective convolutions relative to its height) and to lateral pull strength (from reduced contact surface area between the respective convolutions). For the same reasons, the lack of an angular surface can present a challenge to form secure connections of the cable sheathing with conventional connectors.
An embodiment of a connector suitable for use to secure the cable sheathing disclosed herein to a junction box or a disclosure, as shown in
Three metal-clad armored cables were examined for their pull characteristics. Comparative Example 1 (“CE1”) was performed on a section of Southwire Armorlite® Type MC (“SW-MC”), commercially available since at least 2016, having a conventional sheath profile as shown in
Each cable was pulled through a test wall as shown in
A 15 ft sample length of each MC cable was threaded through each of the seven studs of the test wall by hand so that one loose cable end protruded from the tugger side of the wall and a longer loose end protruded from the back. In this manner, the sample remained in contact with each aluminum stud during the complete range of the test. A tugger comprising a load cell was mounted in line with the MC cable along the direction of the cable threaded through the wall. The tugger pulled the cable through the wall over a distance of approximately 7-10 feet at three different pull speeds (10.4 feet per minute, 29.1 feet per minute, and 50.1 feet per minute). As will be understood by those of skill in the art, pull speeds are representative of settings of the cable tugger, and may vary from the instantaneous pull speed of the sample at any particular data point. The pull resistance at the load cell was recorded at regular intervals (approximately 3/s) as the tugger pulled each cable through the wall. Examples were performed in triplicate. Data points obtained during each triplicate pull are summarized in Tables II-IV below.
Without prejudice, data from the 10.4 fpm pull without a support trough in Table II is generally representative, for discussion. As shown in Table II, Comparative Example 1 had an average pull resistance of 13.4 N, reaching a maximum of 27.1 N and a standard deviation of 3.0 N.
Surprisingly, Comparative Example 2, which is designed and marketed as a smoother pulling alternative to conventional MC cables, failed to outperform even Comparative Example 1. Comparative Example 1 outperformed Comparative Example 2 cable in both average pulling force and standard deviation of pulling force. The failure of Comparative Example 2 to outperform Comparative Example 1 despite being designed and marketed to slide through metal studs and ceilings easily for smoother pulls demonstrates a continued commercial need for such a cable.
More surprisingly, Inventive Examples 1 and 2 disclosed herein each demonstrated reduced pulling force relative to conventional cables to address the commercial need. The average pull resistance observed during the pull of the Inventive Example was only 55% that of Comparative Example 2 and 85% that of Comparative Example 1, each representing a drastically reduced pulling force. The Inventive Example also demonstrated a much more consistent pull resistance with a standard deviation in pull values reduced to nearly a third that observed by Comparative Example 2. The maximum pull force also is drastically reduced relative to both Comparative Examples 1-2, to merely 56% that of observed during pulling Comparative Example 2 through the test wall.
Without being bound by theory, it is believed that the presence of an undulation at an intermediate location along the connecter relative to the interlock receiver, as opposed to a proximal location or a distal location (or absent an undulation altogether), can lead to the unexpectedly reduced pull resistance demonstrated by Inventive Example disclosed herein.
As shown in
Inventive Example 2 provides a second alternative to the conventional low-profile armored cables that also resulted in surprisingly low pull forces when installed in the test wall. As shown in Tables II-III below, Inventive Example 2 demonstrated an average pull resistance almost identical to that of Inventive Example 1. As shown in
Analyzing the complete summary of data provided in Tables II-III highlights additional surprising trends. For instance, Inventive Examples 1-2 each demonstrated a much more consistent pull resistance throughout each experiment, as evidenced by relatively low maximum pull resistance values, and standard deviations. This effect was more apparent when the supporting trough was removed from the entrance, which may have allowed greater opportunity for the aluminum stud to become lodged within the valleys of the respective cable convolutions as the cable was pulled. As demonstrated, where the cable is not aligned with the pull path, the cable may interact with the stud in greater degree and cause the cable to hang along the pull resulting in enormously increased pull resistance values (e.g., , Table III, CE2, without supporting trough). Inventive Examples 1-2 were able to avoid such hang-ups due to an extended interlocking section and relatively low maximum angle of incline throughout each convolution of the cable sheath.
Inventive Examples 1-2 as constructed thereby surprisingly demonstrate a reduced pull force relative to conventional MC cables. Examples provided herein have demonstrated an average pull resistance under the experimental protocols described herein of less than 95%, less than 90%, less than 85%, less than 75%, less than 60%, or less than 50%, relative to that of conventional designs such as Comparative Examples 1-2 provided herein. Further, the inventive examples herein demonstrate a reduced maximum pull resistance under any experimental protocol described herein, resulting in an overall smoother pull with reduced hangups during pulling. In certain aspects, the maximum pull resistance may be reduced to less than 95%, less than 90%, less than 85%, less than 75%, less than 60%, less than 50%, or less than 30% relative to that of conventional designs such as Comparative Examples 1-2.
Each of the samples of cable described above was also pulled through the test wall in a reversed orientation. As used herein, the orientation of the pull generally is defined according to the orientation presented in
Note that the studs of the test wall also may have a directionality, for instance, due to the presence of burrs remaining along the edges of the punched hole within the aluminum stud during manufacture. Thus, the cable pull may also be defined as either of a forward or reverse direction pull through the test wall, in either of the forward or reverse orientation. In certain aspects, the cables disclosed herein can exhibit advantageously reduced and consistently low pull forces in both the forward and reverse directions, for instance where a cable is pulled primarily in a forward direction, but needed to be “backed out” of the pull in a reverse direction. Reverse direction pulls may also occur with respect to individual studs of the installation wall.
Further improvements to the reduced pull force observed by cables disclosed herein may be achieved by use within stud systems where the directionality of the studs is removed. For instance, pulling the cables disclosed through studs wherein no burrs were present was qualitatively observed to result in a drastically reduced pull force, relative to pulling through studs where burrs were present. Thus, it is contemplated that the maximum pull forces observed in examples herein, standard deviations, and average pull forces, may be further reduced by use in systems that employ studs manufactured by processes that eliminate burrs on the punched holes of the studs. Data from each reverse orientation pull is presented in Table IV. As above, each of the inventive examples drastically outperformed the comparative examples, and particularly CE2. Inventive Example 1 showed a surprisingly lower standard deviation indicating an overall smoother pull, lower average pull force indicating an easier pull, and a lower maximum pull force. Pull force required to pull the inventive examples was approximately 10-30% that of the commercially available competitor Comparative Example 2. Surprisingly, this represents a reduction of pull force values of about 70-90% relative to Comparative Example 2, which is marketed as allegedly being able to “slide easily through metal studs.” Inventive Example 2 shows a similar improvement in the pull force data, as evident by the values in Table IV.
Number | Date | Country | |
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63488311 | Mar 2023 | US |