A bound for the spectral radius of a matrix
Bound for spectral radius of matrix derived by constructing integral equation with degenerate kernel
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Bound for spectral radius of matrix derived by constructing integral equation with degenerate kernel
Neutrino emission and carbon burning onset in 1.45 solar mass stellar models with pure He envelope, He burning shell and degenerate C-O core
Free-free opacity of stellar interiors by ion correlations applied to red giant degenerate cores
Neutron star models based on equation of state for cold degenerate matter, taking into account nuclear forces and clustering
Nuclear reactions and elementary particle reactions in Friedman universe with positive lepton abundance and degenerate electrons, discussing prestellar helium synthesis
Red giant model, investigating inclusion of semirelativistic partially degenerate gas characteristics by perturbationary technique
Coupled simple harmonic oscillators with almost degenerate energy levels, comparing partitioning perturbation techniques with Rayleigh- Schroedinger approach
Complex matrix eigenvalues bound derivation by constructing integral equation with degenerate kernel
Degenerate relativistic electrons in intense magnetic field, computing transverse electrical conductivity
Senescent Drosophila melanogaster flight muscle electron microscopic examination showing mitochondria in stages of degeneration
Algorithm for p-q solution of degenerate linear system
Cochlear sensory epithelium and Corti organ degeneration after noise exposure in guinea pigs and cats, using scanning electron microscopy
Neutrino luminosity in strongly magnetized degenerate relativistic electron gas plasma from URCA energy loss rate calculations
Strongly magnetized relativistic degenerate electron gas proton-proton reaction rates and electron capture over various temperatures, densities and magnetic field strengths
CN radical red system molecular constants, considering degenerate perturbation effects in shifts between electronic states
Nonadiabatic effects in van der Waal line broadening, taking into account mixing between degenerate magnetic sublevels in atomic collisions
The refraction of acoustic waves by a moving medium layer is theoretically treated and the expressions for reflection and transmission coefficients are determined. The moving medium layer velocity is assumed to have a space dependence in one direction. A partitioning of the moving medium layer into constant-velocity sublayers is introduced and the number of sublayers is allowed to increase until the reflection and transmission coefficients converage to their respective values. Numerical results for several sublayer approximations of Poiseuille's flow are presented as functions of the moving layer velocity for several angles of incidence of the acoustic wave. The degenerate case of single constant-velocity layer is also treated, both theoretically and by a numerical analysis.
A problem is considered which arises in the numerical analysis of the degenerate partial differential equations of stochastic control theory. The relationship between diffusions and finite state Markov chains is considered. The role of probability theory in numerical analysis is illustrated.