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Integrability of weight modules of degree 1
Integrability of weight modules Representation Theory Hilbert space
2011/8/26
Abstract: The aim of this article is to find all weight modules of degree 1 of a simple complex Lie algebra that integrate to a continuous representation of a simply-connected real Lie group on some H...
On the degree sequence of random geometric digraphs
Random geometric graph Random scaled sector graph
2010/9/26
A random geometric digraph Gn is constructed by taking {X1,X2, · · · , Xn} in R2 at random with a common bounded density function. Each vertex Xi is assigned at random a sector Si of central angle α w...
On the degree of approximation of functions from Lipschitz classes
degree approximation functions Lipschitz classes
2010/9/10
On the degree of approximation of functions from Lipschitz classes.
Explicit non-algebraic limit cycle for polynomial systems of degree seven
Planar polynomial differential system Algebraic solution
2010/9/13
Explicit non-algebraic limit cycle for polynomial systems of degree seven.
On Zeros of Reciprocal Polynomials of Odd Degree
Reciprocal Semi-reciprocal polynomials Chebyshev transform Zeros on the unit circle
2008/6/27
On Zeros of Reciprocal Polynomials of Odd Degree.
On the Degree of Strong Approximation of Integrable Functions
Integrable Functions Strong Approximation Degree
2008/6/27
We show the strong approximation version of some results of L. Leindler [3] connected with the theorems of P. Chandra [1,2].
A graph g is k-ordered Hamiltonian, 2 ≤ k ≤ n, if for every ordered sequence S of k distinct vertices of G, there exists a Hamiltonian cycle that encounters S in the given order. In this article, we p...