Results 211 to 220 of about 1,402 (237)
A Mathematical Analysis of IPT-DMFT. [PDF]
Cancès E, Kirsch A, Perrin-Roussel S.
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Fractal-fractional modeling and stability analysis of pine wilt disease dynamics. [PDF]
Aldwoah K +5 more
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Bicomplex holomorphic functional calculus [PDF]
In this paper we introduce and study a functional calculus for bicomplex linear bounded operators. The study is based on the decomposition of bicomplex numbers and of linear operators using the two nonreal idempotents.
Fabrizio Colombo +2 more
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Weyl Type Theorem for Bounded Linear Operator and Its Functional Calculus
Acta Mathematica Sinica, English Series, 2023zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Feng, Gao Hui Zi, Li, Peng Tong
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Spectral Theory of Bounded Linear Operators
This textbook introduces spectral theory for bounded linear operators by focusing on (i) the spectral theory and functional calculus for normal operators acting on Hilbert spaces; (ii) the Riesz-Dunford functional calculus for Banach-space operators; and
CARLOS S Kubrusly
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Journal of Mathematical Physics, 1998
We introduce a generalized concept of underspread linear time-varying systems (linear operators) which contains a previous definition as a special case. We show that an existing approximate transfer function calculus (symbolic calculus) can be extended to this wider and practically more relevant class of underspread operators.
Matz, Gerald, Hlawatsch, Franz
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We introduce a generalized concept of underspread linear time-varying systems (linear operators) which contains a previous definition as a special case. We show that an existing approximate transfer function calculus (symbolic calculus) can be extended to this wider and practically more relevant class of underspread operators.
Matz, Gerald, Hlawatsch, Franz
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On Some Properties of the Quaternionic Functional Calculus
. In some recent works we have developed a new functional calculus for bounded and unbounded quaternionic operators acting on a quaternionic Banach space. That functional calculus is based on the theory of slice regular functions and on a Cauchy formula
Fabrizio Colombo, Irène Sabadini
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1999
By applying certain operators of fractional calculus (that is, fractional integral and fract onal derivative), the author presents a systematic investigation of several generations of various growth-and-distortion type inequalities for some novel classes of analytic and univalent functions.
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By applying certain operators of fractional calculus (that is, fractional integral and fract onal derivative), the author presents a systematic investigation of several generations of various growth-and-distortion type inequalities for some novel classes of analytic and univalent functions.
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Mathematical Methods in the Applied Sciences
ABSTRACT The aim of this paper is to advance in the field of fractional calculus, in the topics of Mikusiński algebraic calculus and multivariate operators. On the one hand, we show how the Mikusiński method can be used for finding closed‐form solutions to multi‐order systems of linear fractional equations.
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ABSTRACT The aim of this paper is to advance in the field of fractional calculus, in the topics of Mikusiński algebraic calculus and multivariate operators. On the one hand, we show how the Mikusiński method can be used for finding closed‐form solutions to multi‐order systems of linear fractional equations.
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