Results 111 to 120 of about 412 (154)
P T -symmetric KdV solutions and their algebraic extension with zero-width resonances. [PDF]
Sci RepAbhinav K, Shukla A, Panigrahi PK.
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Structural and Practical Identifiability of Phenomenological Growth Models for Epidemic Forecasting. [PDF]
VirusesLiyanage YR +3 more
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Reduction operators of Burgers equation.
J Math Anal Appl, 2013 Pocheketa OA, Popovych RO.
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Pyramidal composition rules for Wronskians upon Wronskians
Journal of Mathematical Physics, 1975 We give composition rules for Wronskians which have Wronskians as arguments. These pyramids of Wronskians are shown to reduce to products of Wronskians of different order. Many symmetric and antisymmetric regroupings of functions are then possible. The arithmetic of Wronskians can efficiently be reduced to the application of the ℏ⇊ of the LSZ formalism.
Robert C. Brunet
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n-Lie Structures That Are Generated by Wronskians
Siberian Mathematical Journal, 2005Summary: We study the \((k + 1)\)-Lie structures, \(k\)-left commutative and homotopy \((k + 1)\)-Lie structures with multiplication generated by Wronskians and prove that the nontrivial structures of \(n\)-Lie algebras appear only in the case of small characteristic.
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On Wronskians of weight one Eisenstein series [PDF]
Journal of Number Theory, 2006 We describe the span of Hecke eigenforms of weight four with nonzero central value of L-function in terms of Wronskians of certain weight one Eisenstein ...
Borisov, Lev A.
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Linear dependence of a function set of m variables with vanishing generalized Wronskians [PDF]
Linear Algebra and Its Applications, 1989 Necessary and sufficient conditions are established for a set of n functions φi : Em → E1, which together with their partial derivatives of order at least n − 1 are continuous, to be linearly dependent.
K. Wolsson, Wolsson, K.
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Abhandlungen aus dem Mathematischen Seminar der Universität Hamburg, 1991
Let \(\vartheta_{\mu,m}\) denote the classical Thetanullwerte \((\mu=0,1,\dots,(2m-1))\) and \(\vartheta_{\mu,m}^{(\nu)}\) their \(\nu\)- th derivative. The author considers the Wronskian \(D_ m(\tau)=2^{m- 1}\text{det}(\vartheta^{(\nu)}_{\mu,m})\), \(0\leq\mu,\nu\leq m\) and the classical \(\Delta\)-function \(\Delta(\tau)\) and then deduces, in an ...
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Let \(\vartheta_{\mu,m}\) denote the classical Thetanullwerte \((\mu=0,1,\dots,(2m-1))\) and \(\vartheta_{\mu,m}^{(\nu)}\) their \(\nu\)- th derivative. The author considers the Wronskian \(D_ m(\tau)=2^{m- 1}\text{det}(\vartheta^{(\nu)}_{\mu,m})\), \(0\leq\mu,\nu\leq m\) and the classical \(\Delta\)-function \(\Delta(\tau)\) and then deduces, in an ...
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Journal of Mathematical Physics, 2004
Based on the standard fact that any matrix potential u=u(x) determines a family of Jost solutions whose parameter runs analytically (continuously) on the (closed) half planes, respectively, the zeros of a suitable matrix valued Wronskian of a Jost solution pair are explored.
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Based on the standard fact that any matrix potential u=u(x) determines a family of Jost solutions whose parameter runs analytically (continuously) on the (closed) half planes, respectively, the zeros of a suitable matrix valued Wronskian of a Jost solution pair are explored.
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