Results 271 to 280 of about 11,479,686 (309)
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On the integrability of correspondences associated to integral curves
Physics Letters A, 2004zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Viallet, Claude +2 more
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On the Choquet integrals associated to Bessel capacities
Czechoslovak Mathematical Journal, 2021Let \(\alpha>0\) and \(s>1\). Denote by \(\text{Cap}_{\alpha,s}\) the Bessel capacity associated to the Sobolev space \(W^{\alpha,s}(\mathbb{R}^n)\). It is said that a property holds quasi-everywhere (q.e.) if it holds everywhere except for a set \(E\subset\mathbb{R}^n\) with \(\text{Cap}_{\alpha,s}(E)=0\). Assuming that \(f\) is a q.e.
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Journal of Mathematical Physics, 1991
New class of integrable Hamiltonian systems is obtained as systems directly defined over Jacobi varieties. This approach enables one to establish a link between associated discrete and continuous systems. In particular, regular procedure is found for the discretization of the integrable continuous systems.
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New class of integrable Hamiltonian systems is obtained as systems directly defined over Jacobi varieties. This approach enables one to establish a link between associated discrete and continuous systems. In particular, regular procedure is found for the discretization of the integrable continuous systems.
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Association of dystrophin and an integral membrane glycoprotein
Nature, 1989Duchenne muscular dystrophy (DMD) is caused by a defective gene found on the X-chromosome. Dystrophin is encoded by the DMD gene and represents about 0.002% of total muscle protein. Immunochemical studies have shown that dystrophin is localized to the sarcolemma in normal muscle but is absent in muscle from DMD patients.
K P, Campbell, S D, Kahl
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Liouville Integrable System and Associated Integrable Coupling
Communications in Theoretical Physics, 2009Liouville integrable discrete integrable system is derived based on discrete isospectral problem. It is shown that the hierarchy is completely integrable in the Liouville sense and possesses bi-Hamiltonian structure. Finally, integrable couplings of the obtained system is given by means of semi-direct sums of Lie algebras.
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Fermi and associated integrals
2009It has been shown in Chapters 4 and 5 how the Fermi integrals play an important role in the evaluation of electron number and energy densities. In particular, the associated Fermi integrals which were introduced in those chapters are used in the evaluation of these quantities in quantum wells. These integrals must be evaluated as rapidly and accurately
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1933
Matrices with elements in a principal ideal ring. A commutative ring without divisors of zero is called a domain of integrity. A domain of integrity with unit element 1 in which every pair of elements not both 0 has a greatest common divisor representable linearly in terms of the elements is called a principal ideal ring 9.
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Matrices with elements in a principal ideal ring. A commutative ring without divisors of zero is called a domain of integrity. A domain of integrity with unit element 1 in which every pair of elements not both 0 has a greatest common divisor representable linearly in terms of the elements is called a principal ideal ring 9.
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A certain class of incomplete elliptic integrals and associated definite integrals
Applied Mathematics and Computation, 2009zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Shy-Der Lin +2 more
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Integrable Systems Associated to a Hopf Surface
Canadian Journal of Mathematics, 2003AbstractA Hopf surface is the quotient of the complex surface by an infinite cyclic group of dilations of . In this paper, we study the moduli spaces of stable -bundles on a Hopf surface , from the point of view of symplectic geometry. An important point is that the surface is an elliptic fibration, which implies that a vector bundle on can be ...
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Jacobi Polynomials Associated with Selberg Integrals
SIAM Journal on Mathematical Analysis, 1987Selberg found a marvelous demonstration that \[ \int^{1}_{0}...\int^{1}_{0}\prod_{1\leq ...
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