transport equilibrium
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1—10 of 13 matching pages
1: 8.24 Physical Applications
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§8.24(iii) Generalized Exponential Integral
►The function , with , appears in theories of transport and radiative equilibrium (Hopf (1934), Kourganoff (1952), Altaç (1996)). …2: 6.17 Physical Applications
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►Geller and Ng (1969) cites work with applications from diffusion theory, transport problems, the study of the radiative equilibrium of stellar atmospheres, and the evaluation of exchange integrals occurring in quantum mechanics.
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3: 18.39 Applications in the Physical Sciences
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►Shizgal (2015) gives a broad overview of techniques and applications of spectral and pseudo-spectral methods to problems arising in theoretical chemistry, chemical kinetics, transport theory, and astrophysics.
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Table 18.39.1: Typical Non-Classical Weight Functions Of Use In DVR Applicationsa
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►For interpretations of zeros of classical OP’s as equilibrium positions of charges in electrostatic problems (assuming logarithmic interaction), see Ismail (2000a, b).
Name of OP System | Notation | Applications | ||
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Half-Freud Druvesteyn | Electron Transport in Plasmasd | |||
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4: 22.19 Physical Applications
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being the angular displacement from the point of stable equilibrium, .
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►for the initial conditions , the point of stable equilibrium for , and .
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►As from below the period diverges since are points of unstable equilibrium.
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►For an initial displacement with , bounded oscillations take place near one of the two points of stable equilibrium
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5: 5.20 Physical Applications
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►The probability density of the positions when the gas is in thermodynamic equilibrium is:
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6: Bibliography P
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Influence of equilibrium shear flow along the magnetic field on the resistive tearing instability.
Phys. Fluids 26 (10), pp. 2966–2975.
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7: Bibliography H
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Mathematical Problems of Radiative Equilibrium.
Cambridge Tracts in Mathematics and Mathematical Physics No. 31, Cambridge University Press, Cambridge.
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8: Bibliography D
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Atomic motions in a rigid sphere gas as a problem in neutron transport.
Nucl. Sci. Eng. 24 (2), pp. 142–152.
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9: 31.15 Stieltjes Polynomials
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►The system (31.15.2) determines the as the points of equilibrium of movable (interacting) particles with unit charges in a field of particles with the charges fixed at .
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10: Bibliography G
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Error bounds in equilibrium statistical mechanics.
J. Math. Phys. 9, pp. 655–663.
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