Results 51 to 60 of about 1,175,340 (231)
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On integrally dependent integral domains [PDF]
The subject of this paper is the simultaneous ideal theory of a pair of integral domains R and G ≥ R, of which R is integrally closed, and G integrally dependent on R. It is assumed that the quotient field L of G is a finite separable extension of the quotient field K of R.
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The notion of an Egyptian domain (where the analogue of Egyptian fractions works appropriately), first explored by Guerrieri-Loper-Oman, is extended to the more general notions of generically and locally Egyptian domains. Results from the previous paper are extended, as well as reinterpreted in the new expanded context.
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Integrated Multiscale Domain Adaptive YOLO
This paper is a significantly expanded version of our 2021 ICIP paper arXiv:2106.01483 and includes new tools and architectures for improving the original MS-DAYOLO ...
Mazin Hnewa, Hayder Radha
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Optimization Acceleration Integral Method Based on Power Spectrum Estimation
Due to the excellent performance of the frequency domain integration method, it is widely used for acceleration integral calculations. However, the frequency-domain integration needs to select the effective integration frequency band to achieve its ...
Guo Ruijie, Ye Shengbo, Ji Yicai
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Prolongations of integral domains
The motivation for this rather extensive and complicated paper is derived from the purely algebraic approach to the theory of overdetermined systems of partial differential equations. A system of (algebraic) differential equations represents a set of elements \(F_ 1,F_ 2,...,F_ n\) of a polynomial ring \(P=k[\delta^ py_ j: p\in {\mathbb{N}}^ m, j=1,...,
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A Direct Method for Solving Singular Integrals in Three-Dimensional Time-Domain Boundary Element Method for Elastodynamics [PDF]
Xiaofei Qin +3 more
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On the integral equation of an adjoint boundary value problem of heat conduction
An integral equation is considered, to which a nonhomogeneous first boundary value problem with an adjoint heat conduction operator is reduced. The problem is set in an infinite plane angle, that is, a boundary of the domain moves with a constant ...
M.T. Kosmakova +4 more
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Star-Invertibility and $t$-finite character in Integral Domains
Let $A$ be an integral domain. We study new conditions on families of integral ideals of $A$ in order to get that $A$ is of $t$-finite character (i.e., each nonzero element of $A$ is contained in finitely many $t$-maximal ideals).
Finocchiaro, Carmelo Antonio +2 more
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Domain of Existence and Uniqueness for Nonlinear Hammerstein Integral Equations
In this work, we performed an study about the domain of existence and uniqueness for an efficient fifth order iterative method for solving nonlinear problems treated in their infinite dimensional form.
Sukhjit Singh +3 more
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