Generalized cosecant numbers and trigonometric inverse power sums
CM da Fonseca, ML Glasser, V Kowalenko - Applicable Analysis and …, 2018 - JSTOR
The generalized cosecant numbers denoted here by c𝜌, 𝑘 represent the coefficients of the
power series expansion or generating function of the fundamental function 𝑥𝜌/sin𝜌𝑥. In …
power series expansion or generating function of the fundamental function 𝑥𝜌/sin𝜌𝑥. In …
On a finite sum with powers of cosines
CM Da Fonseca, V Kowalenko - Applicable Analysis and Discrete …, 2013 - JSTOR
A formula for the finite sum of powers of cosines with fractional multiples of π/2, viz.
S\left(n,m\right)=∑k=1^m\left(-1\right)^k\cos^2n\left(kπ2m+2\right), where m and n are …
S\left(n,m\right)=∑k=1^m\left(-1\right)^k\cos^2n\left(kπ2m+2\right), where m and n are …
The joint distribution of first return times and of the number of distinct sites visited by a 1D random walk before returning to the origin
We present analytical results for the joint probability distribution $ P (T_ {FR}= t, S= s) $ of
first return (FR) times t and of the number of distinct sites s visited by a random walk (RW) on …
first return (FR) times t and of the number of distinct sites s visited by a random walk (RW) on …
SİNÜS− GORDON AÇILIM METODU VE UYGULAMALARI
A ŞAP - 2024 - acikerisim.harran.edu.tr
Dalgaların yayınımını modelleyen Boussinesq denklemi, rölativite dalga denklemi olarak
bilinen Klein-Gordon denklemi ve Burgers denklemi akışkanlar mekaniğinde, lineer …
bilinen Klein-Gordon denklemi ve Burgers denklemi akışkanlar mekaniğinde, lineer …
An integral approach to the Gardner-Fisher and untwisted Dowker sums
CM da Fonseca, ML Glasser, V Kowalenko - arXiv preprint arXiv …, 2016 - arxiv.org
We present a new and elegant integral approach to computing the Gardner-Fisher
trigonometric power sum, which is given by $$ S_ {m, v}=\left (\frac\pi {2m}\right)^{2v}\sum …
trigonometric power sum, which is given by $$ S_ {m, v}=\left (\frac\pi {2m}\right)^{2v}\sum …
BAZI DENKLEMLERİN MITTAG-LEFFLER FONKSİYONU İLE ÇÖZÜMÜ
D İŞLEYEN - 2024 - acikerisim.harran.edu.tr
Birinci bölümde temel kavramlar ve Mittag-Leffler fonksiyonu ve ilgili özellikler verilmiştir.
İkinci bölümde önceki çalışmalar ifade edilmiştir. Üçüncü bölümde, ele alınan metot …
İkinci bölümde önceki çalışmalar ifade edilmiştir. Üçüncü bölümde, ele alınan metot …
BASİT DENKLEM METODU VE UYGULAMALARI
D Hoşer - 2023 - acikerisim.harran.edu.tr
Diferansiyel denklemlerin bilimde birçok uygulaması vardır. Örneğin, ikinci mertebeden
diferansiyel denklemler matematiksel fizikte merkezi bir rol oynar. Klasik yöntemlerle …
diferansiyel denklemler matematiksel fizikte merkezi bir rol oynar. Klasik yöntemlerle …
[PDF][PDF] An infinite family of inequalities involving cosecant sums
M Merca - researchgate.net
An infinite family of inequalities involving cosecant sums Page 1 An infinite family of inequalities
involving cosecant sums Mircea Merca∗ Department of Mathematics, University of Craiova …
involving cosecant sums Mircea Merca∗ Department of Mathematics, University of Craiova …
On a finite sum with powers of cosines
V Kowalenko - Applicable Analysis and Discrete Mathematics, 2013 - doiserbia.nb.rs
A formula for the finite sum of powers of cosines with fractional multiples of/2, viz. S (n,
m)= m, k= 1 (-1) k cos2n (k/(2m+ 2)), where m and n are arbitrary positive integers, is …
m)= m, k= 1 (-1) k cos2n (k/(2m+ 2)), where m and n are arbitrary positive integers, is …