Results 231 to 240 of about 10,885,302 (272)

Cubic non-polynomial spline on piecewise mesh for singularly perturbed reaction differential equations with robin type boundary conditions. [PDF]

BMC Res Notes
Esayas Ayele B, Bullo TA, Duressa GF.
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Algebra and Algebraic Number Theory [PDF]

, 1992
The 19th century was an age of deep qualitative transformations and, at the same time, of great discoveries in all areas of mathematics, including algebra. The transformation of algebra was fundamental in nature. Between the beginning and the end of the last century, or rather between the beginning of the last century and the twenties of this century ...
I. G. Bashmakova, A. N. Rudakov
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SICs and Algebraic Number Theory

, 2017
We give an overview of some remarkable connections between symmetric informationally complete measurements (SIC-POVMs, or SICs) and algebraic number theory, in particular, a connection with Hilbert’s 12th problem. The paper is meant to be intelligible to
David Marcus Appleby, S. Flammia, Gary McConnell, Jon Yard   +3 more
semanticscholar   +1 more source

On power basis of a class of algebraic number fields

, 2016
Let K = ℚ(θ) be an algebraic number field with θ in the ring AK of algebraic integers of K and F(x) be the minimal polynomial of θ over the field ℚ of rational numbers.
Bablesh Jhorar, S. K. Khanduja
semanticscholar   +1 more source

Maximizing Algebraic Connectivity in the Space of Graphs With a Fixed Number of Vertices and Edges

IEEE Transactions on Control of Network Systems, 2017
The second smallest eigenvalue of the Laplacian matrix, also known as the algebraic connectivity, characterizes the performance of some dynamic processes on networks, such as consensus in multiagent networks, synchronization of coupled oscillators ...
K. Ogiwara, T. Fukami, Norikazu Takahashi   +2 more
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Algebraic Number Theory, Second Edition

, 2011
Bringing the material up to date to reflect modern applications, Algebraic Number Theory, Second Edition has been completely rewritten and reorganized to incorporate a new style, methodology, and presentation.
R. Mollin
semanticscholar   +1 more source

Primitive divisors of the expression An - Bn in algebraic number fields.

, 1968
The theorem is best possible up to the order of the function nQ(d)\ an absolute constant cannot be expected since for A = J/2 , B = l, A — B = i has no primitive divisor.
L P Postnikova, A. Schinzel
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A Survey of Trace Forms of Algebraic Number Fields

, 1984
Every finite separable field extension F/K carries a canonical inner product, given by trace(xy). This symmetric K-bilinear form is the trace form of F/K.When F is an algebraic number field and K is the field Q of rational numbers, the trace form goes ...
P. E. Conner, R. Perlis
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THE TATE MODULE FOR ALGEBRAIC NUMBER FIELDS

, 1972
In this article we examine some hypotheses concerning the structure of the Tate module of an algebraic number field. We also examine the connection between these hypotheses and some problems in the theory of extensions with specific branch points.
L. Kuz'min
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Algebraic Numbers and Algebraic Functions

1991
Part 1 Fields with valuations: absolute values the topology defined by an absolute value complete fields valuations, valuation rings and places the representation by power series ordered groups general valuations. Part 2 Extensions: generalities on extensions extensions of complete fields extensions of incomplete fields Dedekind domains and the string ...
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