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In this paper, we prove a derivative formula (Theorem 4.1) of the Coleman map for elliptic curves by purely local and elementary method and we apply this formula to Kato’s element
The generalized j -factorial polynomial sequences considered lead to applications expressing key forms of the j -factorial functions in terms of arbitrary partitions of the j
Richmond studies the asymptotic behaviour for partition functions and their differences for sets satisfying certain stronger conditions.. The results none-the-less apply to the cases
Using known estimates for linear forms in p-adic logarithms, we prove that a previous result, con- cerning the particular case of quadratic numbers, is close to be the best
Using these results, analogous to the case for the Jordan and Lie algebras we can show the following structured canonical forms for both complex and real p;q -unitary.
Tajbakhsh and Omidi showed that starlike trees are determined by their Laplacian spectra (see [6]). In this paper, we show that each starlike tree with maximum degree 4 is determined
In the definition of the graph parameters µ ( G ) and ν ( G ), introduced by Colin de Verdi`ere in respectively [2, 3] and [4], and in the definition of the graph parameter ξ ( G
We stress that, by following the geometrical interpretation formerly introduced in [ 40 , 41 , 42 ] and generalized in [ 8 , 9 , 23 ], the SW potential is interpreted as
