Competitive tasks in trigonometry: problematic aspect by Bronė Narkevičienė, Laima Papreckienė

“…Ma­tulionis contest of young mathematicians. The study showed that the problems of integration of knowledge and skills as well as understanding of the definition of exponent function and the ans­wer of trigonometrical equation are still important in teaching of mathematics. …”
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L’approche variationnelle de la rupture : un exemple de collaboration fructueuse entre mécaniciens et mathématiciens by Marigo, Jean-Jacques

“…It emphasizes the essential role played by the permanent dialogue between mechanicians and applied mathematicians in bringing about this new paradigm and ensuring its undeniable success.…”
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Exact Computations in Topological Abelian Chern-Simons and BF Theories by Philippe Mathieu

“…The partition functions (and observables) of these theories are strongly related to topological invariants well known to the mathematicians.…”
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A Class of Laguerre-Based Generalized Humbert Polynomials by Saniya Batra, Prakriti Rai

“…Several mathematicians have extensively investigated polynomials, their extensions, and their applications in various other research areas for a decade. …”
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Penot’s Compactness Property in Ultrametric Spaces with an Application by Mostafa Bachar, Messaoud Bounkhel, Samih Lazaiz

“…The spherical completeness property misled some mathematicians to it to hyperconvexity in metric spaces. …”
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An example from the world of tsetse flies by John Hargrove

“…In biomathematics, communication between mathematicians and biologists is crucial. This matter is illustrated using studies aimed at estimating mortality rates of tsetse flies (Glossina spp.). …”
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Constructions of solitary wave solutions for huge family of NPDEs with three applications. by Hanan A Alkhidhr, Y Omar

“…This form can be considered as a box solver for physicists, engineers and mathematicians. This closed form has several advantages, including eliminating complicated calculations and clearly presenting crucial solutions. …”
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Degenerate Poly-Lah-Bell Polynomials and Numbers by Taekyun Kim, Hye Kyung Kim

“…Many mathematicians studied “poly” as a generalization of the well-known special polynomials such as Bernoulli polynomials, Euler polynomials, Cauchy polynomials, and Genocchi polynomials. …”
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On Some Properties of the Hofstadter–Mertens Function by Pavel Trojovský

“…Many mathematicians have been interested in the study of recursive sequences. …”
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Some Relations of the Twisted q-Genocchi Numbers and Polynomials with Weight α and Weak Weight β by J. Y. Kang, H. Y. Lee, N. S. Jung

“…Recently many mathematicians are working on Genocchi polynomials and Genocchi numbers. …”
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Reflections on the Importance of the Leonhardi Euleri Opera Omnia, Volume IV A (2016) and Volume VIII (2018) by Stanisław Domoradzki, Mykhailo Zarichnyi

“… The article is devoted to two volumes of Leonhard Euler’s correspondence with mathematicians and other scientists. The first of these volumes (in two parts) is devoted to correspondence with Christian Goldbach. …”
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Review of Lagrangian formalism in biology: recent advances and perspectives by Diana T. Pham, Zdzislaw E. Musielak

“… The Lagrangian formalism has attracted the attention of mathematicians and physicists for more than 250 years because of its significant roles in establishing modern theoretical physics. …”
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Bounds for the Jensen Gap in terms of Power Means with Applications by Xuexiao You, Muhammad Adil Khan, Hamid Reza Moradi

“…Jensen’s and its related inequalities have attracted the attention of several mathematicians due to the fact that Jensen’s inequality has numerous applications in almost all disciplines of mathematics and in other fields of science. …”
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A compact theorem on the compactness of ultra-compact objects with monotonically decreasing matter fields by Shahar Hod

“…Abstract Self-gravitating horizonless ultra-compact objects that possess light rings have attracted the attention of physicists and mathematicians in recent years. In the present compact paper we raise the following physically interesting question: Is there a lower bound on the global compactness parameters $$\mathcal{C}\equiv \text {max}_r\{2m(r)/r\}$$ C ≡ max r { 2 m ( r ) / r } of spherically symmetric ultra-compact objects? …”
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Forbidden Restrictions and the Existence of P≥2-Factor and P≥3-Factor by Jianzhang Wu, Jiabin Yuan, Haci Mehmet Baskonus, Wei Gao

“…The existence of factor and fractional factor in network graph in various settings has raised much attention from both mathematicians and computer scientists. It implies the availability of data transmission and network segmentation in certain special settings. …”
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Mathematical methods in systems biology by Eugene Kashdan, Dominique Duncan, Andrew Parnell, Heinz Schättler

“…As stated in the workshop goals, we managed to attract a good mix of mathematicians and statisticians working on biological and medical applications with biologists and clinicians interested in presentingtheir challenging problems and looking to find mathematical and statistical tools for their solutions.For more information please click the “Full Text” above.…”
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The role of multiple modeling perspectives in students' learning of exponential growth by Carlos Castillo-Garsow

“…From these results I discuss how mathematicians using exponential growth routinely make use of multiple --- sometimes contradictory --- ways of thinking, as well as the danger that these multiple ways of thinking are not being made distinct to students.…”
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Saliamonas Antanaitis (1894–1973) and his research into the old mathematics by Juozas Banionis

“… Antanaitis is one of the 20th century Lithuanian professional mathematicians, who trained pedagogues at Teachers' Colleges in the 3–4th decades. …”
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University Training of STEM-IT Professionals to Innovation Activity in 3D-Teams by A. I. Chuchalin

“…Based on the analysis of the best world practices of innovation activity, the paper proposes to coordinate programs for training of STEM-IT professionals for effective collaboration in 3D-teams by planning the competencies of graduates, taking into account the priorities of scientists, engineers, technologists, mathematicians and IT specialists when working with the division of labor in a team at various stages of creating science-intensive innovative products, systems, processes, and services. …”
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The Legacy of Roland Glowinski by Bensoussan, Alain, Pironneau, Olivier

“…Roland has created a school of applied mathematicians remarkable by their rigor and efficiency for industrial applications. …”
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