Results 101 to 110 of about 73,171 (204)
Function spaces play a crucial role in the study and application of mathematical inequalities. They provide a structured framework within which inequalities can be formulated, analyzed, and applied.
Waqar Afzal +3 more
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On the Absolutely Continuous Spectrum of Self-Adjoint Extensions
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Brasche, Johannes F., Neidhardt, Hagen
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In this paper, we study a categorical extension of the classical Gelfand-Naimark duality between compact Hausdorff spaces and commutative unital C*-algebras.
Роман Скуріхін +2 more
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Integral representations of solutions of coercive solvable problems for the Laplace equation
Modeling of many stationary physical processes is reduced to the study of boundary value problems for elliptic equations. Starting with the works of A.V. Bitsadze and A.A. Samarskiy, well-posed, but not necessarily boundary value problems for the Laplace
Tynysbek Kal’menov
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Arveson's extension theorem in *-algebras
Arveson's extension theorem asserts that B(H) is an injective object in the category of operator systems. Calling every self adjoint unital subspace of a unital *-algebra, a quasi operator system, we show that Arveson's theorem remains valid in the much ...
Esslamzadeh, G. H., Turowska, L.
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Self-adjoint extensions of symmetric differential operators [PDF]
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Self-adjoint extensions for quantum physics
Treballs Finals de Grau de Matemàtiques, Facultat de Matemàtiques, Universitat de Barcelona, Any: 2017, Director: Albert Mas ...
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A Weyl Matrix Perspective on Unbounded Non-Self-Adjoint Jacobi Matrices. [PDF]
Eichinger B, Lukić M, Young G.
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