Stability of gamma factors for SO (2n + 1).
Stability of second-order recurrences modulo .
Stabilization in non-abelian Iwasawa theory
Let K/k be a ℤₚ-extension of a number field k, and denote by kₙ its layers. We prove some stabilization properties for the orders and the p-ranks of the higher Iwasawa modules arising from the lower central series of the Galois group of the maximal unramified pro-p-extension of K (resp. of the kₙ).
Stabilization of periods of Eisenstein series and Bessel distributions on relative to .
Stabilization of the wave equation by on-off and positive-negative feedbacks
Motivated by several works on the stabilization of the oscillator by on-off feedbacks, we study the related problem for the one-dimensional wave equation, damped by an on-off feedback . We obtain results that are radically different from those known in the case of the oscillator. We consider periodic functions : typically is equal to on , equal to on and is -periodic. We study the boundary case and next the locally distributed case, and we give optimal results of stability. In both cases,...
Stabilization of the wave equation by on-off and positive-negative feedbacks
Motivated by several works on the stabilization of the oscillator by on-off feedbacks, we study the related problem for the one-dimensional wave equation, damped by an on-off feedback . We obtain results that are radically different from those known in the case of the oscillator. We consider periodic functions a: typically a is equal to 1 on (0,T), equal to 0 on (T, qT) and is qT-periodic. We study the boundary case and next the locally distributed case, and we give optimal results of stability....
Stable maps of curves.
Stable reduction of Fermat curves and Jacobi sum Hecke characters.
Stable reduction of three point covers
This note gives a survey of some recent results on the stable reduction of covers of the projective line branched at three points.
Stable Trace Formula: Elliptic Singular Terms.
Stably hyperbolic ...-hermitian forms and doubly sliced knots.
Staircases in .
Stalking staggeringly large numbers
Standard Models of Abstract Intersection Theory for Operators in Hilbert Space
For an operator in a possibly infinite-dimensional Hilbert space of a certain class, we set down axioms of an abstract intersection theory, from which the Riemann hypothesis regarding the spectrum of that operator follows. In our previous paper (2011) we constructed a GNS (Gelfand-Naimark-Segal) model of abstract intersection theory. In this paper we propose another model, which we call a standard model of abstract intersection theory. We show that there is a standard model of abstract intersection...
Standard relations of multiple polylogarithm values at roots of unity.
Stanovení Bernoulliho čísel. Součet aritmetické posloupnosti bez užití diferenčních posloupností
Stapled sequences and stapling coverings of natural numbers.
Stark units and Kolyvagin's "Euler systems".
Stark–Heegner points on modular jacobians
Stark's conjecture in multi-quadratic extensions, revisited
Stark’s conjectures connect special units in number fields with special values of -functions attached to these fields. We consider the fundamental equality of Stark’s refined conjecture for the case of an abelian Galois group, and prove it when this group has exponent . For biquadratic extensions and most others, we prove more, establishing the conjecture in full.