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Positive definiteness of real quadratic forms resulting from the variable-step L1-type approximations of convolution operators

Hong-lin Liao, Tao Tang, Tao Zhou

2023Science China Mathematics25 citationsDOIOpen Access PDF

Topics & Concepts

Positive definitenessConvolution (computer science)MathematicsConvolution powerQuadratic equationAlgebraic numberSimple (philosophy)Variable (mathematics)Stability (learning theory)Kernel (algebra)Applied mathematicsType (biology)Positive-definite matrixConvolution theoremAlgebra over a fieldPure mathematicsMathematical analysisComputer scienceFourier transformFourier analysisGeometryEcologyMachine learningEigenvalues and eigenvectorsQuantum mechanicsPhilosophyPhysicsEpistemologyArtificial neural networkFractional Fourier transformBiologyAdvanced Numerical Methods in Computational MathematicsNumerical methods for differential equationsMatrix Theory and Algorithms
Positive definiteness of real quadratic forms resulting from the variable-step L1-type approximations of convolution operators | Litcius