Pages that link to "Item:Q1414270"
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The following pages link to High order accurate, one-sided finite-difference approximations to concentration gradients at the boundaries, for the simulation of electrochemical reaction-diffusion problems in one-dimensional space geometry. (Q1414270):
Displaying 12 items.
- Generalized Sherman-Morrison-Woodbury formula based algorithm for the inverses of opposite-bordered tridiagonal matrices (Q780349) (← links)
- A block diagonalization based algorithm for the determinants of block \(k\)-tridiagonal matrices (Q830814) (← links)
- A modified Crank-Nicolson scheme with incremental unknowns for convection dominated diffusion equations (Q846426) (← links)
- Higher-order spatial discretisations in electrochemical digital simulations. IV: Discretisation on an arbitrarily spaced grid. (Q1414271) (← links)
- A specialised cyclic reduction algorithm for linear algebraic equation systems with quasi-tridiagonal matrices (Q1694279) (← links)
- An incomplete block-diagonalization approach for evaluating the determinants of bordered \(k\)-tridiagonal matrices (Q2160361) (← links)
- A division-free algorithm for numerically evaluating the determinant of a specific quasi-tridiagonal matrix (Q2676675) (← links)
- Accelerated Thomas Solver for (Quasi-)Block-Tridiagonal Linear Algebraic Equation Systems, Using SSE/AVX Instruction Sets for Vectorizing Dense Block Operations (Q2972177) (← links)
- A cost-efficient numerical algorithm for the determinants of heptadiagonal matrices with Toeplitz structure (Q6156589) (← links)
- On the efficient and accurate determinant evaluation of periodic tridiagonal Toeplitz matrices (Q6173944) (← links)
- An efficient numerical algorithm for solving linear systems with cyclic tridiagonal coefficient matrices (Q6606817) (← links)
- Numerical algorithms for the fast and reliable solution of periodic tridiagonal Toeplitz linear systems (Q6660859) (← links)
