Results 101 to 110 of about 680 (193)
Integrability in heavy quark effective theory
It was found that renormalization group equations in the heavy-quark effective theory (HQET) for the operators involving one effective heavy quark and light degrees of freedom are completely integrable in some cases and are related to spin chain models ...
Vladimir M. Braun +2 more
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In this paper closed-form conditions for predicting the boundary of period-doubling (PD) bifurcation or saddle-node (SN) bifurcation in a class of PWM piecewise linear systems are obtained from a time-domain asymptotic approach.
El Aroudi A.
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Which Algorithm Best Propagates the Meyer-Miller-Stock-Thoss Mapping Hamiltonian for Non-Adiabatic Dynamics? [PDF]
Cook LE +3 more
europepmc +1 more source
Stability analysis and control of bifurcations of parallel connected DC/DC converters using the monodromy matrix [PDF]
The paper studies the stability of parallel DC/DC converters using the concept of monodromy matrix (the state transition matrix for one complete cycle), whose eigenvalues are the Floquet multipliers.
Banerjee S +4 more
core
From a practical point of view, the most important feature of a parametric periodic system is the instability phenomenon. Unlike in systems with constant coefficients, in which only points of instability exist, in parametric systems, whole areas of ...
Wójcicki Zbigniew
doaj +1 more source
Generalized monodromy method in gauge/gravity duality. [PDF]
Hou Y.
europepmc +1 more source
Monodromy-Matrix Description of Extremal Multi-centered Black Holes
50 pages, 5 ...
Sakamoto, Jun-ichi, Tomizawa, Shinya
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From Quantum Curves to Topological String Partition Functions. [PDF]
Coman I, Pomoni E, Teschner J.
europepmc +1 more source
Combinatorics of Lax Objects in Bethe Ansatz
Algebraic Bethe Ansatz, also known as quantum inverse scattering method, is a consistent tool based on the YangBaxter equation which allows to construct Bethe Ansatz exact solutions.
Stagraczyński, R., R. Stagraczynski
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The monodromy matrix and its poisson brackets in supersymmetric Liouville-string theory
Abstract We determine the classical supersymmetric version of the new factorization relation recently discovered by Gervais and Neveu in their study of the quantum Liouville-string field theory.
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