Results 101 to 110 of about 1,020 (214)
Optimal properties related to Total Positivity and Wronskian matrices [PDF]
B-bases are totally positive bases satisfying several optimal properties. In this paper we prove a new optimal property of B-bases related to the conditioning of their Wronskian ...
Peña, J. M.
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Wronskians, dualities and FZZT-Cardy branes
Nuclear Physics B, 2016 131 pages, 4 ...
Chan, Chuan-Tsung +3 more
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, 2011 A broad set of sufficient conditions consisting of systems of linear partial differential equations are presented which guarantee that the Wronskian determinant is the solutions of the integrable variable-coefficient Korteweg-de Vries model from Bose ...
HAI-QIONG ZHAO +3 more
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Hyperbolic and Weak Euclidean Polynomials from Wronskian and Leibniz Maps
AxiomsA real univariate polynomial is called hyperbolic or stable if all its roots are real. We search for hyperbolic polynomials of two and three degrees by using the Wronskian map W and a dual map to W called Leibniz, since it involves the classical Leibniz ...
Mircea Crasmareanu
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On Wronskians Whose Elements are Orthogonal Polynomials [PDF]
Proceedings of the American Mathematical Society, 1964 where { Qr(x) } (r = 0, 1, 2, * . . ) is a sequence of orthogonal polynomials associated with a certain measure. They proved [1, Theorem 1] if I is even, W(n, 1; x) keeps constant sign for all real x, i.e., the Wronskian (1), which is an n.1 degree polynomial, has only complex roots.
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Algebraic approaches to eigenvalue equations: The Wronskian method
, 1987 A recently proposed method for the solution of eigenvalue equations is applied to two different model potentials. Considerable improvements are observed if the algebraic requirements of the Wronskian method are enforced over a region instead of at a ...
E. Yurtsever, Yurtsever, Ersin
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Adiabatic Amplification of the Harmonic Oscillator Energy When the Frequency Passes through Zero. [PDF]
Entropy (Basel), 2022 Dodonov VV, Dodonov AV.
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A second Wronskian formulation of the Boussinesq equation,
, 2009 a b s t r a c t A Wronskian formulation leading to rational solutions is presented for the Boussinesq equation. It involves third-order linear partial differential equations, whose representative systems are systematically solved. The resulting solutions
Chun-Xia Li, Wen-Xiu Ma, Jingsong He
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Invertible Darboux Transformations
Symmetry, Integrability and Geometry: Methods and Applications, 2013 For operators of many different kinds it has been proved that (generalized) Darboux transformations can be built using so called Wronskian formulae.
Ekaterina Shemyakova
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Updating the holomorphic modular bootstrap
Journal of High Energy PhysicsWe update the holomorphic modular bootstrap incorporating a recent result that computes the exact S-matrix within the Modular Linear Differential Equation (MLDE) setting.
Suresh Govindarajan, Akhila Sadanandan
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