Results 31 to 40 of about 75,363 (311)
Maps on the Mirror Heisenberg–Virasoro Algebra
Using the first cohomology from the mirror Heisenberg–Virasoro algebra to the twisted Heisenberg algebra (as the mirror Heisenberg–Virasoro algebra module), in this paper, we determined the derivations on the mirror Heisenberg–Virasoro algebra.
Xuelian Guo +2 more
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A multiscale analysis of nutrient transport and biological tissue growth in vitro [PDF]
In this paper, we consider the derivation of macroscopic equations appropriate to describe the growth of biological tissue, employing a multiple-scale homogenisation method to accommodate explicitly the influence of the underlying microscale structure of
Nelson, M. R. +14 more
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Universality of Hawking radiation in non local field theories
Locality plays a key role in the derivation of Hawking radiation. Could relaxing the locality criterion modify Hawking radiation? We consider Hawking radiation in a general class of non local quantum field theories.
Nirmalya Kajuri, Dawood Kothawala
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Derivation of local vibratory stimulus for stair climbing based on Mu rhythm
The purpose of this study was to derive the local vibration that the sensorimotor area responds sensitively and to investigate changes in muscle activity of the lower limb when the vibratory stimulus was applied during the stair climbing.
Seunghun Ko +3 more
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The fundamental interactions of physics derived from the principle of the local gauge symmetry [PDF]
The laws of the electromagneticinteractions were discovered by Maxwell. Later onit was prooved that these laws can be derived alsoby the principle of the least action if the Lorentz-invariantLagrangian is invariant also against thelocal gauge ...
Elisabeth Balogh, István Lovas
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Local limit theorem for coefficients of modified Borwein’s algorithm, proved by the ratio method
The paper continues the research of the modified Borwein method for the evaluation of the Riemann zeta-function. It provides a different perspective on the derivation of the local limit theorem for coefficients of the method.
Igoris Belovas
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Local and 2-local derivations of solvable Leibniz algebras [PDF]
We show that any local derivation on the solvable Leibniz algebras with model or abelian nilradicals, whose dimension of complementary space is maximal is a derivation. We show that solvable Leibniz algebras with abelian nilradicals, which have [Formula: see text] dimension complementary space, admit local derivations which are not derivations ...
Shavkat A. Ayupov +2 more
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TWO METHODS OF DESCRIBING 2-LOCAL DERIVATIONS AND AUTOMORPHISMS
In the present paper, we investigate 2-local linear operators on vector spaces. Sufficient conditions are obtained for the linearity of a 2-local linear operator on a finite-dimensional vector space. To do this, families of matrices of a certain type are
Farhodjon Arzikulov +2 more
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On the derivation of an hourly local index to define the normal ionosphere
In this paper an hourly local ionospheric index f n F 2 is proposed to define the normal level of the undisturbed ionosphere. For the determination of this index a model is developed where the normal values of the f 0 F 2 parameter were reproduced ...
I. Tsagouri, G. Moraitis, A. Belehaki
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The main result of this paper is: Theorem A. If \(\delta\) is a norm-continuous linear map of a von Neumann algebra \({\mathcal R}\) into a dual \({\mathcal R}\)- bimodule \({\mathcal M}\) with the property that for each \(A\) in \({\mathcal R}\) there is a (norm-continuous) derivation \(\delta_ A\) such that \(\delta(A)=\delta_ A(A)\), then \(\delta\)
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