Nuclear fusion by inertial confinement (Inertial Confinement Fusion, or “ICF”) utilizes nuclear fusion reactions to produce energy. In most types of ICF system, an external drive mechanism such as a laser delivers energy to a target containing nuclear fusion fuel. The target is designed to use this energy to compress, heat and ignite the fusion fuel within it. If a sufficient amount of fuel is compressed sufficiently and heated sufficiently, a self-sustaining fusion reaction can occur, in which energy produced by fusion reactions continues to heat the fuel (“ignition”). The inertia of the compressed fuel can keep it from expanding long enough for significant energy to be produced, before expansion of the fuel and the resultant cooling terminates the fusion reaction. Most conventional ICF target designs involve a spherical target which is imploded symmetrically from all directions, relying on stagnation of inwardly-accelerated fuel at the center of the sphere to produce the required densities and temperatures.
Production of the very high temperatures and densities required for fusion ignition may require a substantial amount of energy. The exact amount of energy required depends on the specific target design in use. In order to be useful for energy generation, the target must be capable of producing more energy from fusion reactions than was required to ignite it. In addition, the amount of energy required by the target must be physically and/or economically realizable by the drive mechanism being used.
For this reason, conventional ICF target designs have focused on achieving the required temperatures and densities as efficiently as possible. These designs are often complex in their construction and operation, and sensitive to imperfection in the target's manufacturing and to non-uniformity in the delivery of energy to the target from the drive mechanism. Imperfection and non-uniformity can lead to asymmetry in the target's implosion, which may reduce the densities and temperatures achieved, potentially below the threshold required for ignition. Furthermore, successful operation of these complex designs often requires achieving a precise balance between multiple competing physical processes, many of which are poorly understood and difficult to model. When actually constructed and deployed, these complex ICF target designs often fail to perform as their designers intended, and to date none have actually succeeded in producing ignition.
The NIF target exemplifies the conventional approach. The NIF target, as described in Haan, Physics of Plasmas 18, 051001 (2011), involves an outer ablator shell comprising primarily plastic or beryllium with various dopants, surrounding a shell of cryogenic DT ice, with a central void filled with low-density DT gas. The target is placed in a cylindrical hohlraum. The entire target assembly (hohlraum and target) is then placed in the target chamber where a laser consisting of 192 separate beamlines, with a total energy delivered to the hohlraum of up to 1.8 MJ, illuminates a plurality of spots on the inner surface of the hohlraum, producing a radiation field which fills the hohlraum. The radiation field ablates the ablator layer, and the reactive force of the ablator ablating implodes the target. The laser pulse is 18 nanoseconds long and is temporally tailored in order to drive a series of precisely-adjusted shocks into the target. The timing and energy level of these shocks are adjusted in order to achieve a quasi-isentropic, efficient implosion and compression of the shell of DT fuel. Stagnation of these shocks and inward-moving material at the center of the target is intended to result in the formation of a small “hotspot” of fuel, at a temperature of roughly 10 keV and a ρr of approximately 0.3 grams/cm2, surrounded by a much larger mass of relatively cold DT fuel, and it is intended that the fuel in the “hotspot” will ignite, with fusion burn then propagating into the cold outer shell.
In practice, the NIF target has so far failed to ignite, achieving peak temperatures and densities of about 3 keV and a ρr of approximately 0.1 grams/cm2 in the hotspot, short of the 10 keV and 0.3 grams/cm2 anticipated to be required for ignition. There is no clear consensus on what has caused the failure of the NIF target to achieve ignition, but it appears that this failure may be partially due to low-order asymmetry in the hotspot formation and lower than expected implosion velocities.
An ICF target design and implosion mechanism which is more robust against non-uniformities, simpler to analyze and simpler to utilize would be advantageous in achieving practical energy generation through ICF.
In Inertial Confinement Fusion target design, a deuterium and tritium (DT) fuel section having an areal density (ρr) less than 1 g/cm2 at ignition, the fuel section tends to have a very non-uniform temperature profile which leads to non-equilibrium ignition and a non-uniform density profile. However, there is an optimal material and content for the fuel region for any given ICF target design. Once these parameters are selected, one can then smooth both the temperature and density profiles in the fuel of non-equilibrium ignition targets without preventing runaway burn or affecting margin parameters such as fall-line greatly.
Inertial Confinement Fusion reactor chambers can be designed to contain an ICF target being imploded and capture the resulting energy output from the reaction in the forms of neutrons, radiation, and/or debris. Such chambers can generally include a combination of neutron moderating layers, neutron absorbing layers, neutron shielding layers, radiation capturing layers, sacrificial layers, shock absorbers, tritium breeding layers, tritium breeders, coolant systems, injection nozzles, inert gas injection nozzles, sputterers, sacrificial coating injection nozzles, beam channels, target supporting mechanism, and/or purge ports, among others. ICF chambers can be any one of a variety of shapes: cylindrical, spherical, prolated spheroid, etc.
Specific material choice for the structures/elements of an ICF target is important, where indicated, as different isotopes of the same element undergo completely different nuclear refractions, and different elements may have different radiation opacities for specific frequencies. The differing solid densities of materials with similar atomic number (Z) is also important for certain design criteria.
The term “Z” refers to the atomic number of an element, the number of protons in the nucleus. At the pressures and temperatures involved in imploding and burning ICF targets, specific material properties that one observes in everyday life (hardness, strength, room temperature thermal conductivity, etc.) may be irrelevant, and the hydrodynamic behavior of a material can depend most strongly on the material's average atomic number, atomic mass number, and solid density.
As such, in discussing material requirements in ICF targets, it is convenient to discuss classes of material. For the purposes of the following discussion, the term “low-Z” will refer to materials with an atomic number of 1 through 5, inclusive of the endpoints (e.g., Hydrogen, Helium, Lithium, Beryllium, and Boron); the term “medium-Z” will refer to materials with an atomic number of 6 through 47, inclusive of the endpoints (i.e., any of the materials on a periodic table from Carbon to Silver according to its' atomic number); and the term “high-Z” will refer to materials with an atomic number of 48 and greater (i.e., Cadmium and above). By any known definition, an endpoint is the beginning or ending point of a range or interval and inclusive means that the endpoint is included. Unless otherwise stated, the use of these terms to describe a class of material for a specific function is intended only to suggest that this class of material may be particularly advantageous for that function, and not (for instance) that a “high-Z” material could not be substituted where a “medium-Z” material is suggested, or vice-versa.
The term “neutron” refers to a subatomic particle with no electrical charge. Their lack of a charge means that free neutrons generally have a greater free range in matter than other particles.
The term “proton” refers to a subatomic particle with a positive electrical charge.
The term “electron” refers to a subatomic particle with a negative electrical charge, exactly opposite to that of a proton and having less mass than a proton and a neutron.
The term “atom” refers to a particle of matter, composed of a nucleus of tightly bound protons and neutrons, with an electron shell. Each element has a specific number of protons. Atoms under ordinary conditions have the same number of electrons as protons, so that their charges cancel.
The term “isotope” refers to atoms of the same element that have the same number of protons, but a different number of neutrons. Isotopes of an element are generally identical chemically but have different probabilities of undergoing nuclear reactions. The term “ion” refers to a charged particle, such as a proton or a free nucleus.
The term “plasma” refers to the so-called fourth state of matter, beyond solid, liquid, and gas. Matter is typically in a plasma state when the material has been heated enough to separate electrons from their atomic nuclei.
The term “Bremsstrahlung radiation” refers to radiation produced by interactions between electrons and ions in a plasma. One of the many processes that can cool a plasma is energy loss due to Bremsstrahlung radiation.
The term “runaway burn” refers to a fusion reaction that heats itself and reaches a very high temperature. Because the D-T reaction rate increases with temperature, peaking at 67 keV, a D-T plasma heated to ignition temperatures may rapidly self-heat and reach extremely high temperatures, approximately 100 keV, or higher.
The term “approximately” and “about” refers a given value ranging plus/minus 15%. For example, the phrase “approximately 10 units” is intended to encompass a range of 8.5 units to 11.5 units.
For simplicity we will refer to
Depending on the type of material (high-Z, medium-Z, low-Z or combinations thereof) present in the fusion fuel in fuel region 102, the fuel region 102 may or may not enter runaway burn. If enough high-Z material is present in the fusion fuel as the fuel reaches ignition conditions, the DT will not enter runaway burn. However, for certain high-Z, medium-Z, or low-Z mixtures in the fuel region 102, the ignition within the ICF target can be controlled. There are various advantages for using some high-Z, medium-Z, or low-Z materials and/or mixtures in the fuel region 102. One benefit is that the radiation coupling properties within a medium-Z material, such as but not limited to Iron, may be more focused and maximize the energy output when igniting an ICF target. It may be advantageous to choose a material which is completely ionized near the ignition temperature of the fuel.
In ICF targets that ignite a DT fuel section having an areal density (ρr) of less than approximately 1 g/cm2 (ρr<1 g/cm2) at ignition, the fuel section tends to have a very non-uniform temperature profile. The temperature profile of the fuel section is seen in
The fall line parameter (γf) is defined as the radius at which the shell/fuel interface would have been ignoring effects of deceleration divided by the radius of the interface including the effects of deceleration at the time of stagnation of the shell/fuel interface (see
wherein rf=fall-line radius at stagnation and rs=stagnation radius. The ignition time is defined as a time when mass-averaged fuel temperature is 2.5 keV. The shell convergence (C) is defined as the initial inner shell radius over the inner shell radius at stagnation
C=r
i
/r
s
As seen in
Additionally, the set of embodiments discussed in this application is intended to be exemplary only, and not an exhaustive list of all possible variants of the invention. Certain features discussed as part of separate embodiments may be combined into a single embodiment. Additionally, embodiments may make use of various features known in the art but not specified explicitly in this application.
Embodiments can be scaled-up and scaled-down in size, and relative proportions of components within embodiments can be changed as well. The range of values of any parameter (e.g., size, thickness, density, mass, etc.) of any component of an embodiment of this invention, or of entire embodiments, spanned by the exemplary embodiments in this application should not be construed as a limit on the maximum or minimum value of that parameter for other embodiments, unless specifically described as such.
This is a continuation-in-part of U.S. application Ser. No. 16/796,084, claiming priority to U.S. Provisional application Ser. No. 16/796,084 filed on Feb. 20, 2020, which is incorporated herein by reference.
Number | Date | Country | |
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Parent | 15750360 | Feb 2018 | US |
Child | 16796034 | US |
Number | Date | Country | |
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Parent | 16796034 | Feb 2020 | US |
Child | 18203549 | US |