نتایج جستجو برای: ladder

تعداد نتایج: 7391  

Journal: :Int. J. Math. Mathematical Sciences 2006
Youssèf Ben Cheikh H. Chaggara

The lowering operator σ associated with a polynomial set {P n } n≥0 is an operator not depending on n and satisfying the relation σP n = nP n−1. In this paper, we express explicitly the linearization coefficients for polynomial sets of Sheffer type using the corresponding lowering operators. We obtain some well-known results as particular cases.

Journal: :CoRR 2014
Johannes Blümlein Abilio De Freitas Carsten Schneider

We outline a new algorithm to solve coupled systems of differential equations in one continuous variable x (resp. coupled difference equations in one discrete variable N) depending on a small parameter ε: given such a system and given sufficiently many initial values, we can determine the first coefficients of the Laurent-series solutions in ε if they are expressible in terms of indefinite nest...

2003
ZOLTAN BALOGH PAUL SZEPTYCKI

Let S denote a stationary subset of limit ordinals of ω1. A ladder system on S is a sequence {Lα : α ∈ S} such that each Lα is an unbounded subset of α of order type ω. A ladder system is uniformizable if for each sequence 〈fα : α ∈ S〉 of functions fα : Lα → ω there is an F : ω1 → ω such that F Lα =∗ fα for each α ∈ S. I.e., for each α ∈ S, {β ∈ Lα : F (β) 6= fα(β)} is finite. We now formulate ...

پایان نامه :وزارت علوم، تحقیقات و فناوری - دانشگاه علامه طباطبایی 1389

نظر به اینکه فرآیند کارشناسی ادعاهای وارد شده توسط شرکت بیمه در سال های بعد باعث می شود که بسیاری از ادعاهای رخداده شده در سال جاری به سال های آینده منتقل شده، بنابراین حساب مالی یک شرکت مالی با سال مالی بسته نخواهد شد. پس این معقول به نظر می رسد که شرکت بیمه در پایان هر سال مالی مبلغی تحت عنوان ذخیره فنی برای تصفیه حساب ادعاهای مربوط به سال مالی جاری در سال های آینده برآورد و در حسابی ویژه نگه...

2008
E. Minguzzi M. Sánchez

The full causal ladder of spacetimes is constructed, and their updated main properties are developed. Old concepts and alternative definitions of each level of the ladder are revisited, with emphasis in minimum hypotheses. The implications of the recently solved " folk questions on smoothability " , and alternative proposals (as recent isocausality), are also summarized.

2003
V. Gritsev D. Baeriswyl

The undeformed limit of the dilute two-color braid-monoid algebra gives a natural basis for the description of spin-1/2 ladder models, and allows different Baxterization Ansätze. Based on this observation we find an entire class of exactly soluble generalized isotropic spin-1/2 ladder models.

1998
C. KRATTENTHALER

We prove a formula, conjectured by Conca and Herzog, for the number of all families of nonintersecting lattice paths with certain starting and end points in a region that is bounded by an upper ladder. Thus we are able to compute explicitly the Hilbert series for certain one-sided ladder determinantal rings.

2008
E. Minguzzi M. Sánchez

The full causal ladder of spacetimes is constructed, and their updated main properties are developed. Old concepts and alternative definitions of each level of the ladder are revisited, with emphasis in minimum hypotheses. The implications of the recently solved " folk questions on smoothability " , and alternative proposals (as recent isocausality), are also summarized.

Journal: :Angewandte Chemie 2009
Aaron R Van Dyke Timothy F Jamison

Extension ladder: The successful application of epoxide-opening strategies towards the synthesis of ladder-type polyethers is contingent upon further elaboration of the product. By employing two different functionalized templates, a fragment of gymnocin A that bears four sites for subsequent fragment coupling has been prepared (see scheme; Bn = benzyl).

2016
Heather Anuhea Kramer Scott L. Stephens Nina Maggi Kelly John D. Radke Scott Stephens

........................................................................................................................................................ 1 Acknowledgements ...................................................................................................................................... iv Chapter 1: Introduction ..................................................................

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