A unified set of high-temperature-hohlraum models has been developed. For a
simple hohlraum, P-S= [A(S)+(1 - alpha (W))A(W)+A(H)]sigmaT(R)(4)+(4V sigm
a /c)(dT(R)(4)/dt), where P-S is the total power radiated by the source, A(
S) is the source area, A(W) is the area of the cavity wall excluding the so
urce and holes in the wall, A(H) is the area of the holes, sigma is the Ste
fan-Boltzmann constant, T-R is the radiation brightness temperature, V is t
he hohlraum volume, and c is the speed of light. The wall albedo alpha (W)e
quivalent to (T-W/T-R)(4) where T-W is the brightness temperature of area A
(W). The net power radiated by the source P-N = P-S - A(S)sigmaT(R)(4), whi
ch suggests that for laser-driven hohlraums the conversion efficiency eta (
CE) be defined as P-N/P-Laser. The characteristic time required to change T
-R(4) in response to a change in P-N is 4V/c[(1 - alpha (W))A(W)+A(H)]. Usi
ng this model, T-R, alpha (W), and eta (CE) can be expressed in terms of qu
antities directly measurable in a hohlraum experiment. For a steady-state h
ohlraum that encloses a convex capsule, P-N={(1 - alpha (W))A(W)+A(H)+[(1 -
alpha (C))A(C)(A(S)+A(W))/A(T)]}sigmaT(RC)(4), where alpha (C) is the caps
ule albedo, Ac is the capsule area, A(T)equivalent to (A(S)+A(W)+A(H)), and
T-RC is the brightness temperature of the radiation that drives the capsul
e. According to this relation, the capsule-coupling efficiency of the basel
ine National Ignition Facility hohlraum is 15-23 % higher than predicted by
previous analytic expressions. A model of a hohlraum that encloses a z pin
ch is also presented.