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Reduced Graphene Oxide and Nickel Nanoparticle Nanocomposites: Tailoring the Nanoparticle Size for Enhanced Glucose Electrochemical Sensors. [PDF]
ACS OmegaSilva AE +5 more
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Auxin Dynamics and Transcriptome-Metabolome Integration Determine Graft Compatibility in Litchi (<i>Litchi chinensis</i> Sonn.). [PDF]
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Boletim da Sociedade Brasileira de Matemática, 1984
In the pioneering paper [Commun. Pure Appl. Math. 21, 467-490 (1968; Zbl 0162.411)], \textit{P. Lax} stated a condition under which certain one parameter families of operators \(\{\) L(t)\(\}\) are isospectral, i.e., all the L(t) have the same spectrum.
Neto, Hermano Frid, Thayer, F. Javier
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In the pioneering paper [Commun. Pure Appl. Math. 21, 467-490 (1968; Zbl 0162.411)], \textit{P. Lax} stated a condition under which certain one parameter families of operators \(\{\) L(t)\(\}\) are isospectral, i.e., all the L(t) have the same spectrum.
Neto, Hermano Frid, Thayer, F. Javier
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A note on the Lax pairs for Painlevéequations
Journal of Physics A: Mathematical and General, 1999The Painlevé equations PI-PVI are six genuine nonlinear second-order differential equations such that the only movable singularities of their solutions are poles. By definition, movable singular are points which change when the initial conditions are changed.
Kapaev, A. A., Hubert, E.
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Journal of Mathematical Physics, 1991
A formula that yields an (apparently—but only apparently—nontrivial) Lax pair for any nonlinear evolution PDE in 1+1 dimensions possessing a local conservation law is presented. Several examples are exhibited.
CALOGERO F., NUCCI, Maria Clara
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A formula that yields an (apparently—but only apparently—nontrivial) Lax pair for any nonlinear evolution PDE in 1+1 dimensions possessing a local conservation law is presented. Several examples are exhibited.
CALOGERO F., NUCCI, Maria Clara
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An explicit symmetry constraint for the Lax pairs and the adjoint Lax pairs of AKNS systems
Physics Letters A, 1994zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ma, Wenxiu, Strampp, Walter
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On the Lax Pairs of the Symmetric Painlevé Equations
Studies in Applied Mathematics, 2006The symmetric forms of the Painlevé equations are a sequence of nonlinear dynamical systems in N+ 1 variables that admit the action of an extended affine Weyl group of type , as shown by Noumi and Yamada. They are equivalent to the periodic dressing chains studied by Veselov and Shabat, and by Adler. In this paper, a direct derivation of the symmetries
Sen, A., Hone, A. N. W., Clarkson, P. A.
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A Lax pair for Kowalevski's top
Physica D: Nonlinear Phenomena, 1987We show that on each level surface of the invariants, the equations of the Kowalevski top are equivalent to a Neumann system describing the motion of a mass point on the sphere \(S^ 2:| p| =1\) under the influence of a force -Qp. This allows us to write a global Lax pair for the Kowalevski system and to show that Kowalevski's original reduction of the ...
Haine, L., Horozov, E.
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THE LAX PAIR OF A GENERALIZED THIRRING MODEL
International Journal of Modern Physics A, 1999The system of coupled nonlinear partial differential equations called the Massive Thirring Model is reviewed. In particular it is analyzed in the chiral fermion version, which is extended by introducing a local gauge symmetry in place of the usual global symmetry. This is done by minimally coupling the fermions with a SU L(2) ⊗ SU R(2) gauge potential.
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