A discrete universality theorem for the Matsumoto zeta-function by Roma Kačinskaitė

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A joint limit theorem for Lerch zeta-function by Antanas Laurinčikas

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Holderian functional central limit theorem for linear processes by Mindaugas Juodis

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Structure Theorem for Functionals in the Space 𝔖′𝜔1,𝜔2 by Hamed M. Obiedat, Wasfi A. Shatanawi, Mohd M. Yasein

“…For functionals in the dual space 𝔖𝜔1,𝜔2, we prove a structure theorem by using the classical Riesz representation thoerem.…”
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On the expansion theorem described by H(A,B) spaces by A. A. El-Sabbagh

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Expansive Fixed Point Theorems for tri-simulation functions by Priya Shahi, Laxmi Rathour, Vishnu Narayan Mishra

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A single source theorem for primitive points on curves by Maleeha Khawaja, Samir Siksek

“…We prove the following ‘single source’ theorem for primitive points. Suppose $g>(n-1)^2$ if $n \ge 3$ and $g \ge 3$ if $n=2$ . …”
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Coincidence theorems for families of multimaps and their applications to equilibrium problems by Lai-Jiu Lin, Hsin I Chen

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Coupled Fixed Point Theorems under Weak Contractions by Y. J. Cho, Z. Kadelburg, R. Saadati, W. Shatanawi

“…Appl. 61(2011), 1254–1260] studied common fixed point theorems on cone metric spaces by using the concept of c-distance. …”
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Best Proximity Point Theorem in Quasi-Pseudometric Spaces by Robert Plebaniak

“…Next, inspired by Abkar and Gabeleh we proved new best proximity point theorem in a quasi-pseudometric space. A best proximity point theorem furnishes sufficient conditions that ascertain the existence of an optimal solution to the problem of globally minimizing the error inf⁡{d(x,y):y∈T(x)}, and hence the existence of a consummate approximate solution to the equation T(X)=x.…”
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Rigidity of symmetric simplicial complexes and the lower bound theorem by James Cruickshank, Bill Jackson, Shin-ichi Tanigawa

“…Our result implies that Stanley’s lower bound theorem for centrally symmetric polytopes extends to pseudomanifolds with a free simplicial automorphism of order 2, thus verifying (the inequality part of) another conjecture of Klee, Nevo, Novik and Zheng. …”
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Caristi’s Fixed Point Theorem in Cone Metric Space by Fatemeh Lael, Naeem Saleem, Reny George

“…In addition, we partially addressed an open problem in which Caristi-Kirk fixed point result in cone metric spaces reduces to a classical result in metric spaces and provided a brief justification for a partial positive answer to this open problem using Caristi-Kirk fixed point theorem on uniform space. The proofs given to Caristi-Kirk’s result vary and use different techniques.…”
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Trace theorems for Sobolev-Slobodeckij spaces with or without weights by Doyoon Kim

“…We prove that the well-known trace theorem for weighted Sobolev spaces holds true under minimal regularity assumptions on the domain. …”
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A Korovkin Type Approximation Theorem and Its Applications by Malik Saad Al-Muhja

“…We present a Korovkin type approximation theorem for a sequence of positive linear operators defined on the space of all real valued continuous and periodic functions via A-statistical approximation, for the rate of the third order Ditzian-Totik modulus of smoothness. …”
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The local limit theorem of large deviations for multiplicative functions by Rimantas Skrabutėnas

“… In the present paper we continue investigation of the local distribution of multiplicative ari­thmetic functions from the class M(G). A local theorem of large deviations is obtained. …”
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Multivalued Fixed Point Theorems for Generalized Contractions and Their Applications by Muhammad Shoaib, Muhammad Sarwar

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Observability and uniqueness theorem for a coupled hyperbolic system by Boris V. Kapitonov, Joel S. Souza

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Weighted discrete limit theorems for general Dirichlet polynomials by Renata Macaitienė

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On Bernstein-Type Theorems in Semi-Riemannian Warped Products by Wenjie Wang, Ximin Liu

“…By using a technique according to Yau (1976) and a reasonable restriction on the mean curvature of the hypersurfaces, we obtain some new Bernstein-type theorems which extend some known results proved by Camargo et al. (2011) and Colares and Lima (2012).…”
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Oscillation and nonoscillation theorems for some mixed difference equations by B. Smith, W. E. Taylor

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