Results 21 to 30 of about 11,944 (302)
Mathematics, 2023 We consider a well-known, exactly solvable model of an open quantum system with pure decoherence. The aim of this paper is twofold. Firstly, decoherence is a property of open quantum systems important for both quantum technologies and the fundamental ...
Anton Trushechkin
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The Generalized Buckley–Leverett System: Solvability [PDF]
Archive for Rational Mechanics and Analysis, 2013 26 ...
Chemetov, Nikolai, Neves, Wladimir
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Open Mathematics, 2023 In this article, we are concerned with minimal-time optimal problems for the class of controllable linear control system on low-dimensional nonnilpotent solvable Lie groups and their homogeneous spaces.
Da Silva Adriano +3 more
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SOLVABILITY OF THE G2 INTEGRABLE SYSTEM [PDF]
International Journal of Modern Physics A, 1998 It is shown that the three-body trigonometric G2 integrable system is exactly solvable. If the configuration space is parametrized by certain symmetric functions of the coordinates then, for arbitrary values of the coupling constants, the Hamiltonian can be expressed as a quadratic polynomial in the generators of some Lie algebra of differential ...
Rosenbaum, Marcos +2 more
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Non-Solvable Equation Systems with Graphs Embedded in Rn [PDF]
, 2013 Different from the homogenous systems, a Smarandache system is a contra- dictory system in which an axiom behaves in at least two different ways within the same system, i.e., validated and invalided, or only invalided but in multiple distinct ...
Mao, Linfan
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SOLVABILITY OF THE F4 INTEGRABLE SYSTEM [PDF]
International Journal of Modern Physics A, 2001 It is shown that the F4 rational and trigonometric integrable systems are exactly-solvable for arbitrary values of the coupling constants. Their spectra are found explicitly while eigenfunctions are by pure algebraic means. For both systems new variables are introduced in which the Hamiltonian has an algebraic form being also (block)-triangular. These
Boreskov, Konstantin G. +2 more
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Global Stability of Non-Solvable Ordinary Differential Equations With Applications [PDF]
, 2013 Different from the system in classical mathematics, a Smarandache system is a contradictory system in which an axiom behaves in at least two different ways within the same system, i.e., validated and invalided, or only invalided but in multiple distinct ...
Mao, Linfan, Linfan Mao
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On a higher-order system of difference equations
Electronic Journal of Qualitative Theory of Differential Equations, 2013 Here we study the following system of difference equations \begin{align} x_n&=f^{-1}\bigg(\frac{c_nf(x_{n-2k})}{a_n+b_n\prod_{i=1}^kg(y_{n-(2i-1)})f(x_{n-2i})}\bigg),\nonumber\\ y_n&=g^{-1}\bigg(\frac{\gamma_n g(y_{n-2k})}{\alpha_n+\beta_n \prod_{i=1}^kf(
Stevo Stevic +3 more
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Pan-American Journal of Mathematics, 2023 A definition of system of two nonlinear difference equations with variable coefficients is given. Our main result shows that the difference equation is solvable in closed form and thus for the constant coefficients.
Ahmed Ghezal, Imane Zemmouri
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Non-Solvable Spaces of Linear Equation Systems [PDF]
, 2012 Different from the homogenous systems, a Smarandache system is a contradictory system in which an axiom behaves in at least two different ways within the same system, i.e., validated and invalided, or only invalided but in multiple distinct ...
Mao, Linfan, Linfan Mao
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