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The Mathematica GuideBook for Numerics - MaRDI portal

The Mathematica GuideBook for Numerics

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Publication:5713258

DOI10.1007/0-387-28814-7zbMath1101.65001OpenAlexW574876433MaRDI QIDQ5713258

Michael Trott

Publication date: 13 December 2005

Full work available at URL: https://doi.org/10.1007/0-387-28814-7




Related Items (46)

Overall elastic properties of a material containing inhomogeneities of concave shapeApproximate solution of nonlinear Black-Scholes equation via a fully discretized fourth-order methodNumerical solution of the Beltrami equation via a purely linear systemAn Efficient Numerical Scheme for the Solution of a Stochastic Volatility Model Including Contemporaneous Jumps in FinanceA generalized Steffensen's method for matrix sign functionInvesting in lead-time variability reduction in a collaborative vendor-buyer supply chain model with stochastic lead timeOn finding robust approximate inverses for large sparse matricesThe heteroscedastic odd log-logistic generalized gamma regression model for censored dataEuropean option valuation under the Bates PIDE in finance: a numerical implementation of the Gaussian schemeSome optimal iterative methods and their with memory variantsA general framework for the exact stability analysis of love dynamics with four independent time delaysComplete stability assessment of LTI systems with multiple constant-coefficient distributed delays using the improved frequency sweeping frameworkComputing outer inverses by scaled matrix iterationsImproved frequency sweeping technique and stability analysis of the second-order consensus protocol with distributed delaysPricing the financial Heston-Hull-White model with arbitrary correlation factors via an adaptive FDMSOME NEWTON-TYPE ITERATIVE METHODS WITH AND WITHOUT MEMORY FOR SOLVING NONLINEAR EQUATIONSOn a new method for computing the numerical solution of systems of nonlinear equationsSome iterative methods free from derivatives and their basins of attraction for nonlinear equationsA multiquadric RBF-FD scheme for simulating the financial HHW equation utilizing exponential integratorApproximating the matrix sign function using a novel iterative methodA matrix iteration for finding Drazin inverse with ninth-order convergenceTwo novel classes of two-step optimal methods for all the zeros in an intervalMathematical model of a brittle crack that takes into account the distribution of cohesive forces between the crack faces and the distance between themAn efficient matrix iterative method for computing Moore-Penrose inverseAn improved computationally efficient method for finding the Drazin inverseConcurrent product and process parameters determination under deterioration processRBF-FD solution for a financial partial-integro differential equation utilizing the generalized multiquadric functionFinding generalized inverses by a fast and efficient numerical methodOn hyperpower family of iterations for computing outer inverses possessing high efficienciesAn efficient computation of generalized inverse of a matrixAn efficient matrix iteration for computing weighted Moore-Penrose inverseNumerically stable improved Chebyshev-Halley type schemes for matrix sign functionFactorizations of hyperpower family of iterative methods via least squares approachA class of numerical algorithms for computing outer inversesA fast convergent numerical method for matrix sign function with application in SDEsTwo optimal eighth-order derivative-free classes of iterative methodsNew iterative methods for finding matrix sign function: derivation and applicationA class of Kung-Traub-type iterative algorithms for matrix inversionProduct and process parameters determination for quality and costFurther efficient hyperpower iterative methods for the computation of generalized inverses \(A_{T,S}^{(2)}\)Some matrix iterations for computing matrix sign functionA class of Steffensen-type iterative methods for nonlinear systemsTesting if a mixture is from a given location–scale familyOn a fourth-order matrix method for computing polar decompositionFinding the Moore-Penrose inverse by a new matrix iterationAn efficient and stable Newton-type iterative method for computing generalized inverse \(A_{T,S}^{(2)}\)


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