Results 21 to 30 of about 10,610,696 (276)
A new parametric differential operator generalized a class of d'Alembert's equations
The studies in operator theory are attracting many researchers. The central aim of this investigation is to formulate a special parametric differential operator (PDO) based on the error function in the open unit disk. The suggested operator is related to
Ibtisam Aldawish, Rabha W. Ibrahim
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Connecting Complex Electronic Pattern Formation to Critical Exponents
Scanning probes reveal complex, inhomogeneous patterns on the surface of many condensed matter systems. In some cases, the patterns form self-similar, fractal geometric clusters. In this paper, we advance the theory of criticality as it pertains to those
Shuo Liu +2 more
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Research Progress on Geometric Texturing and Function Based on Bionic Theory
Biological researches have attracted wide attentions in recent years, mimicking the morphology of creatures, learning the function of morphology and applying it to the engineering area have become the research focus. Investigating the special function of
TAN Na +5 more
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Functional Integrals in Geometric Approach to Quantum Theory
In quantum mechanics, one can express the evolution operator and other quantities in terms of functional integrals. The main goal of this paper is to prove corresponding results in geometric approach to quantum theory. We apply these results to the formalism of L-functionals.
Igor Frolov, Albert Schwarz
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A generalized differential operator utilizing Raina's function is constructed in light of a certain type of fractional calculus. We next use the generalized operators to build a formula for analytic functions of type normalized.
Rabha W. Ibrahim, Dumitru Baleanu
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Scattering in Geometric Approach to Quantum Theory
We define inclusive scattering matrix in the framework of a geometric approach to quantum field theory. We review the definitions of scattering theory in the algebraic approach and relate them to the definitions in the geometric ...
Albert Schwarz
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Applications of the q-Sălăgean Differential Operator Involving Multivalent Functions
In this article we explore several applications of q-calculus in geometric function theory. Using the method of differential subordination, we obtain interesting univalence properties for the q-Sălăgean differential operator.
Alina Alb Lupaş
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Topological Quantum Field Theory and the Geometric Langlands Correspondence [PDF]
In the pioneering work of A. Kapustin and E. Witten, the geometric Langlands program of number theory was shown to be intimately related to duality of GL-twisted N=4 super Yang-Mills theory compactified on a Riemann surface. In this thesis, we generalize
Setter, Kevin Luke
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Quantum field theoretic representation of Wilson surfaces. Part I. Higher coadjoint orbit theory
This is the first of a series of two papers devoted to the partition function realization of Wilson surfaces in strict higher gauge theory. A higher version of the Kirillov-Kostant-Souriau theory of coadjoint orbits is presented based on the derived ...
Roberto Zucchini
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Teichmüller space theory and classical problems of geometric function theory [PDF]
arXiv admin note: text overlap with arXiv:2003.14214, arXiv:1908 ...
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