Equivalent Cauchy Sequences in q1,q2-Quasi Metric-Like Space and Applications to Fixed-Point Theory by Eriola Sila, Sidite Duraj, Elida Hoxha

“…This paper introduces the concept of q1,q2-quasi metric-like space X,p and delves into some topological properties of it. …”
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Some Identities on the 𝑞-Genocchi Polynomials of Higher-Order and 𝑞-Stirling Numbers by the Fermionic 𝑝-Adic Integral on ℤ𝑝 by Seog-Hoon Rim, Jeong-Hee Jin, Eun-Jung Moon, Sun-Jung Lee

“…The study of these higher-order 𝑞-Genocchi numbers and polynomials yields an interesting 𝑞-analog of identities for Stirling numbers.…”
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Multiplicative Valency-Based Descriptors for Silicon Carbides Si2C3 − I[p, q], Si2C3 − II[p, q], Si2C3 − III[p, q], and SiC3 − III[p, q] in Drug Applications by Jin Xu, Nasir Javaid, Shamas Bilal, Muhammad Rafaqat, Iskander Tlili

“…In this paper, we introduced the multiplicative version of Shingali and Kanabour indices and computed these indices for Silicon Carbides Si2C3−Ip,q, Si2C3−IIp,q, Si2C3−IIIp,q, and SiC3−IIIp,q.…”
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On the Fractional Difference Equations of Order (2,q) by Jin-Fa Cheng, Yu-Ming Chu

“…This paper presents a kind of new definition of fractional difference, fractional summation, and fractional difference equations and gives methods for explicitly solving fractional difference equations of order (2,q).…”
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Anisotropic cosmology in q-deformed entropic gravity by Salih Kibaroğlu, Mustafa Senay

“…In this work, we examine the implications of q-deformed theory on anisotropic Bianchi type-I cosmological model within the framework of Verlinde's entropic gravity. …”
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A characterization of the Rogers q-hermite polynomials by Waleed A. Al-Salam

“…In this paper we characterize the Rogers q-Hermite polynomials as the only orthogonal polynomial set which is also 𝒟q-Appell where 𝒟q is the Askey-Wilson finite difference operator.…”
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Lyme Disease in Canada: Q & A for Paediatricians

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A Note on the Modified q-Bernstein Polynomials by Taekyun Kim, Lee-Chae Jang, Heungsu Yi

“…We propose the modified q-Bernstein polynomials of degree n which are different q-Bernstein polynomials of Phillips (1997). …”
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q-Analogue of a binomial coefficient congruence by W. Edwin Clark

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On the 𝑞-Bernoulli Numbers and Polynomials with Weight 𝜶 by T. Kim, J. Choi

“…We present a systemic study of some families of higher-order 𝑞-Bernoulli numbers and polynomials with weight 𝛼. …”
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Generalized p,q-Gamma-type operators by Wen-Tao Cheng, Qing-Bo Cai

“…In the present paper, the generalized p,q-gamma-type operators based on p,q-calculus are introduced. …”
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On q-Bleimann, Butzer, and Hahn-Type Operators by Dilek Söylemez

“…Sequence of q-Bleimann, Butzer, and Hahn operators which is based on a continuously differentiable function τ on R+, with τ0=0, inf⁡τ'x≥1, has been considered. …”
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Generalizations of Fuzzy q-Ideals of BCI-Algebras by G. Muhiuddin, D. Al-Kadi, A. Mahboob, A. Assiry, Abdullah Alsubhi

“…In this paper, we introduce the notion of ∈,∈∨κ∗,qκ-fuzzy q-ideals of BCI-algebras to propose a more general form of fuzzy q-ideals of BCI-algebras. …”
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Cycle Intersection for SOp,q-Flag Domains by Faten Abu Shoga

“…The results in the case of G/Q for all real forms will be given by Abu-Shoga and Huckleberry.…”
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Boundary Value Problems for q-Difference Inclusions by Bashir Ahmad, Sotiris K. Ntouyas

“…We investigate the existence of solutions for a class of second-order q-difference inclusions with nonseparated boundary conditions. …”
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lp,q-bounded sequences in function spaces by S. Ya. Novikov

“…A sequence of measurable functions {fn} is called lp,q-bounded sequence, 0<p<∞,  0<q≤∞, if for any sequence of real numbers a={αn}∈lp,q we have sup⁡n⁡|αnFn(ω)|<∞  ω-a.e., for any sequence {Fn} such that for every n functions fn anf Fn are equimeasurable. …”
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On Second Gourava Invariant for q-Apex Trees by Ying Wang, Salma Kanwal, Maria Liaqat, Adnan Aslam, Uzma Bashir

“…If removal of a vertex of G forms a tree, then G is called an apex tree. Let L⊂VG with ∣L∣=q. If removal of L from VG forms a tree and any other subset of VG whose cardinality is less than ∣L∣ does not form a tree, then G is known as q-apex tree. …”
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On the q-Extension of Apostol-Euler Numbers and Polynomials by Lee-Chae Jang, Wonjoo Kim, Young-Hee Kim

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Phillips-Type q-Bernstein Operators on Triangles by Asif Khan, M. S. Mansoori, Khalid Khan, M. Mursaleen

“…It has been shown that parameter q provides flexibility for approximation and reduces to its classical case for q=1.…”
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Time and replacement among the Q’eqchi’ Maya by Paul Kockelman

“…Among speakers of Q’eqchi’ Maya, replacement (–eeqaj) refers to activities as disparate as house-building, civil-religious elections, vengeance, loans, illness cures, adultery, and namesakes. …”
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