Results 21 to 30 of about 8,028 (315)
Generalized fermi derivative on the hypersurfaces
In this paper, generalized Fermi derivative, generalized Fermi parallelism, and generalized non-rotating frame concepts are given along any curve on any hypersurface in Eⁿ⁺¹ Euclidean space.
Ayşenur Uçar, Fatma Karakuş
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Problems for combinatorial numbers satisfying a class of triangular arrays
Numbers satisfying a class of triangular arrays, defined by a bivariate first-order linear difference equation with linear coefficients, include a wide range of combinatorial numbers: binomial coefficients, Morgan numbers, Stirling numbers of the first ...
Igoris Belovas
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Magnetic solutions in Einstein-massive gravity with linear and nonlinear fields
The solutions of U(1) gauge-gravity coupling is one of the interesting models for analyzing the semi-classical nature of spacetime. In this regard, different well-known singular and nonsingular solutions have been taken into account.
Seyed Hossein Hendi +3 more
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A signature-based algorithm for computing Gröbner-Shirshov bases in skew solvable polynomial rings
Signature-based algorithms are efficient algorithms for computing Gröbner-Shirshov bases in commutative polynomial rings, and some noncommutative rings. In this paper, we first define skew solvable polynomial rings, which are generalizations of solvable ...
Zhao Xiangui, Zhang Yang
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We introduce a path theoretic framework for understanding the representation theory of (quantum) symmetric and general linear groups and their higher-level generalizations over fields of arbitrary characteristic.
C. BOWMAN, A. G. COX
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Generic splitting fields of composition algebras [PDF]
Witt [7] proved that one can assign to each generalized quaternion algebra -' over a field K, a field F(sQI) containing K which splits S( and has the property: if F(a) splits a quaternion algebra 4 over K then either M is split over K or V is isomorphic to a.
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ON POSSIBLE GENERALIZATIONS OF FIELD-ANTIFIELD FORMALISM [PDF]
A generalized version is proposed for the field–antifield formalism. The antibracket operation is defined in arbitrary field–antifield coordinates. The antisymmetric definitions are given for first- and second-class constraints. In the case of second-class constraints the Dirac's antibracket operation is defined. The quantum master equation as well as
Batalin, I. A., Tyutin, I. V.
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Knot invariants from Virasoro related representation and pretzel knots
We remind the method to calculate colored Jones polynomials for the plat representations of knot diagrams from the knowledge of modular transformation (monodromies) of Virasoro conformal blocks with insertions of degenerate fields.
D. Galakhov +3 more
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Generic Reducing Fields of Jordan Pairs [PDF]
Generic reducing fields of Jordan pairs, generalizing at the same time generic splitting fields of associative algebras and generic zero fields of quadratic forms, are intrinsically defined and constructed. The most elementary properties are derived, and the relationship with other generic constructions, particularly those linked to Brauer-Severi ...
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On magnetic guidance of charged particles
High precision beta decay experiments with polarized neutrons, employing magnetic guiding fields for the decay electrons in combination with energy dispersive detectors, initiated detailed studies of the point spread function (PSF) for homogeneous ...
H. Backe
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