Product form of inverses of sparse matrices Progress report
Product form of inverses of sparse matrices - matrix algebra and linear programming codes
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Product form of inverses of sparse matrices - matrix algebra and linear programming codes
Analytical expressions for two-body linear guidance matrices in velocity dependent coordinate system for variant motion equation solutions
Simplified calculation of transition matrices using gravitational potential for optimal space navigation
Analytic function calculation of matrices in solid state physics and quantum chemistry
Spin-free transition density matrices, using permutation group algebra
Origins of prebiological systems and their molecular matrices - Conference, Wakulla Springs, Florida, October 1963
Product form of inverses of sparse matrices, discussing geometrical interpretation and Gauss-Jordan method
Computer program ETC improves computation of elastic transfer matrices of Legendre polynomials P/0/ and P/1/. Rather than carrying out a double integration numerically, one of the integrations is accomplished analytically and the numerical integration need only be carried out over one variable.
FORTRAN 4 program /P1-GAS/ calculates the P-O and P-1 transfer matrices for neutron moderation in a monatomic gas. The equations used are based on the conditions that there is isotropic scattering in the center-of-mass coordinate system, the scattering cross section is constant, and the target nuclear velocities satisfy a Maxwellian distribution.
Search for cyclic Hadamard matrices from difference set - combinatorial communications
Forced convection heat transfer correlations for hydrogen, helium, and nitrogen gases flowing through helical tungsten wire matrices at high surface temperatures
Fibering of oxides in refractory metal matrices
Invariants of triangular shell element stiffness matrices associated with polyhedral deflection distribution, discussing effect of geometry
Geometric interpretation of product form of inverse applied to sparse matrices in linear programming, using graph theory
Fixed point probability row vector of regular or ergodic transition matrices simplified using generalized matrix inversion theory
Computer methods for calculating eigenvalue and eigenvectors of real symmetric matrices arising in problems of molecular quantum mechanics
Perron-Frobenius theory extended to include matrices which have invariant cones