Results 91 to 100 of about 1,020 (214)
När innebär en noll-Wronskian linjärt beroende?
This thesis addresses a common misconception regarding the implications of an identically zero Wronskian on an interval. The starting point is the study of solutions to homogeneous ordinary differential equations, with particular focus on Liouville’s ...
Kraft, Erik
core +1 more source
This paper used the flexible and efficient least squares residual power series method (LSRPSM) to solve the time-fractional derivative Cahn-Hilliard and Gardener equations. The LSRPSM combines the residual power series method (RPSM) and the least squares
A. Hassan +4 more
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Differential resolvents of minimal order and weight
We will determine the number of powers of α that appear with nonzero coefficient in an α-power linear differential resolvent of smallest possible order of a univariate polynomial P(t) whose coefficients lie in an ordinary differential field and whose ...
John Michael Nahay
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Wronskian formulation of the spectrum of curvature perturbations
13 pages, 1 figures, submitted to JCAP, Minor corrections have been ...
Yokoyama, S +3 more
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Riesz Potentials for Korteweg-de Vries Solitons and Sturm-Liouville Problems
Riesz potentials (also called Riesz fractional derivatives) and their Hilbert transforms are computed for the Korteweg-de Vries soliton. They are expressed in terms of the full-range Hurwitz Zeta functions 𝜁+(𝑠,𝑎) and 𝜁−(𝑠,𝑎).
Vladimir Varlamov
doaj +1 more source
Two-dimensional rational CFT are characterised by an integer $\ell$, related to the number of zeroes of the Wronskian of the characters.
A. Ramesh Chandra, Sunil Mukhi
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Ritt’s question on the Wronskian [PDF]
Mead, D. G., McLemore, B. D.
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From the finite gap solutions of the KdV equation expressed in terms of abelian functions we construct solutions to the Schrödinger equation with a KdV potential in terms of fourfold Fredholm determinants.
Pierre Gaillard
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The Structural Identifiability of a Humidity-Driven Epidemiological Model of Influenza Transmission. [PDF]
Zhang C, Zhang X, Bai Y, Lau EHY, Pei S.
europepmc +1 more source
Jets of line bundles on curves and Wronskians
Let \(C\) be a smooth projective curve of genus \(g\). For a given line bundle \(L\in \text{Pic}^d(C)\) and \(h\geq 0\), \(J^hL\) denotes the bundle, of rank \(h+1\), of jets (or principal parts) of \(L\) of order \(h\). If \(0\leq i\leq h+1\), there is a natural epimorphism \(J^hL\rightarrow J^{h-i}L\), whose kernel is denoted by \(N_{h,i}(L)\).
CUMINO, Caterina +2 more
openaire +3 more sources

