An extension of a theorem of Sahab, Khan, and Sessa by A. R. Khan, N. Hussain

“…A fixed point theorem of Fisher and Sessa is generalized to locally convex spaces and the new result is applied to extend a recent theorem on invariant approximation of Sahab, Khan, and Sessa.…”
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The radial limits and boundary uniqueness by Danielyan, Arthur

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Semilocal analysis of equations with smooth operators by George J. Miel

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A Torelli theorem for graphs via quasistable divisors by Alex Abreu, Marco Pacini

“…The Torelli theorem establishes that the Jacobian of a smooth projective curve, together with the polarization provided by the theta divisor, fully characterizes the curve. …”
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Uniqueness Theorems on Entire Functions and Their Difference Operators or Shifts by Baoqin Chen, Zongxuan Chen, Sheng Li

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Common fixed point theorems of contractive-type mappings by Hee Soo Park, Jeong Sheok Ume

“…Using the concept of D-metric we prove some common fixed point theorems for generalized contractive mappings on a complete D-metric space. …”
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Quadratic pairs in characteristic 2 and the Witt cancellation theorem by Mohamed Abdou Elomary

“…We define the orthogonal sum of quadratic pairs and we show that there is no Witt cancellation theorem for this operation in characteristic 2.…”
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On Fixed Point Theorems in Intuitionistic Fuzzy Metric Spaces by Zhenhua Jiao

“…The author extends two fixed point theorems (due to Gregori, Sapena, and Žikić, resp.) in fuzzy metric spaces to intuitionistic fuzzy metric spaces.…”
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The effective use of remainder term estimation in the limit theorems by Rimantas Skrabutėnas

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Some theorems on the explicit evaluation of Ramanujan's theta-functions by Nayandeep Deka Baruah, P. Bhattacharyya

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A Riesz representation theorem for cone-valued functions by Walter Roth

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A de Finetti theorem for quantum causal structures by Fabio Costa, Jonathan Barrett, Sally Shrapnel

“…The result also implies a new class of de Finetti theorems for quantum states subject to a large class of linear constraints, which can be of independent interest.…”
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Transference theorem and geometric max-stable random variables by Algimantas Aksomaitis

“… Transference theorems for logistic and generalized logistic random variables and comparison of direct calculations are given. …”
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Fixed point theorems for densifying mappings and compact mappings by Zeqing Liu, Li Wang, Shin Min Kang, Yong Soo Kim

“…The purpose of this note is to establish fixed point theorems for densifying mappings and compact mappings which are contractive in metric spaces and to investigate the existence of fixed points for a family of mappings in bounded metric spaces. …”
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Remarks on recent fixed point theorems for compatible maps by S. L. Singh, V. Chadha, S. N. Mishra

“…Following Gerald Jungck's formulation of compatibility of maps, several interesting fixed point theorems for such maps have been obtained, wherein at least one of the maps is continuous. …”
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On a theorem of W. Meyer-König and H. Tietz by İBrahım Çanak, Mehmet Dık, Fılız Dık

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An Extension Theorem for a Sequence of Krein Space Contractions by Gerald Wanjala

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Analytic Erdös-Turán conjectures and Erdös-Fuchs theorem by L. Haddad, C. Helou, J. Pihko

“…It is this analogy that we pursue, thus establishing many properties and giving equivalent statements to the well-known Erdös-Turán conjectures in terms of supported series and extending to them a version of Erdös-Fuchs theorem.…”
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Coincidence and fixed point theorems in metric and Banach spaces by Zeqing Liu, Jeong Sheok Ume, Mohammad S. Khan

“…We prove some coincidence and fixed point theorems for generalized (ϕ,f)-contractive type and f-nonexpansive type multivalued and singlevalued mappings in metric and Banach spaces, respectively. …”
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Pick’s Theorem in Two-Dimensional Subspace of R3 by Lin Si

“…For any two-dimensional simple lattice polygon P, we establish the following analogy version of Pick’s Theorem, kIP+1/2BP-1, where BP is the number of lattice points on the boundary of P in Z3, IP is the number of lattice points in the interior of P in Z3, and k is a constant only related to the two-dimensional subspace including P.…”
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