Ḳadīmden Ḥādis̱ Çıkar mı? El-Ġazālī’nin Tehāfutu’l-Felāsife’de Âlemin Ḳıdemine Dair Birinci Delile Yönelttiği İkinci İtirazın Analizi by Ayşenur Erken

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STEAM approach in project-based learning to develop mathematical literacy and students' character by In In Supianti, Poppy Yaniawati, Ebenezer Bonyah, Astri Widiastuti Hasbiah, Nisrina Rozalini

“…Infinity…”
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Development of web-based learning media with a realistic mathematics education approach to increase student self-determination by Iryana Muhammad, Al Jupri, Tatang Herman

“…Infinity…”
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Development of mobile augmented reality-based geometry learning games to facilitate spatial reasoning by Arif Sapta Mandala, Lathiful Anwar, Cholis Sa'dijah, Hutkemri Zulnaidi

“…Infinity…”
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Some Qualitative Properties of Traveling Wave Fronts of Nonlocal Diffusive Competition-Cooperation Systems of Three Species with Delays by Meiping Yao, Pengzhi Qiao, Yang Wang

“…By modified version of Ikehara’s theorem, we prove that the traveling wave fronts of such system decay exponentially at negative infinity, and one component of such solutions also decays exponentially at positive infinity. …”
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Global Bifurcation of Fourth-Order Nonlinear Eigenvalue Problems’ Solution by Fatma Aydin Akgun

“…In this paper, we study the global bifurcation of infinity of a class of nonlinear eigenvalue problems for fourth-order ordinary differential equations with nondifferentiable nonlinearity. …”
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A New Approach for a Class of the Blasius Problem via a Transformation and Adomian’s Method by Abdelhalim Ebaid, Nwaf Al-Armani

“…The main feature of the boundary layer flow problems is the inclusion of the boundary conditions at infinity. Such boundary conditions cause difficulties for any of the series methods when applied to solve such problems. …”
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Indoor Mobile Localization in Wireless Sensor Network under Unknown NLOS Errors by Long Cheng, Hao Wu, Chengdong Wu, Yunzhou Zhang

“…And then a mixed Kalman and H -infinity filter method is proposed to improve the range measurement. …”
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Multiple Solutions to Elliptic Equations on RN with Combined Nonlinearities by Miaomiao Yang, Anran Li

“…In this paper, we are concerned with the multiplicity of nontrivial radial solutions for the following elliptic equations (P)λ: -Δu+Vxu=λQxuq-2u+Qxfu,x∈RN; u(x)→0, as x→+∞, where 1<q<2,0<λ∈R,N≥3, V, and Q are radial positive functions, which can be vanishing or coercive at infinity, and f is asymptotically linear at infinity.…”
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Elliptic equations in $ \mathbb{R}^2 $ involving supercritical exponential growth by Yony Raúl Santaria Leuyacc

“…In this work, we investigated the existence of nontrivial weak solutions for the equation \begin{document}$ -{\rm div}(w(x)\nabla u) \ = \ f(x,u),\qquad x \in \mathbb{R}^2, $\end{document} where $ w(x) $ is a positive radial weight, the nonlinearity $ f(x, s) $ possesses growth at infinity of the type $ {\rm \exp}\big((\alpha_0+h(|x|)\big)|s|^{2/(1-\beta)}) $, with $ \alpha_0 > 0 $, $ 0 < \beta < 1 $ and $ h $ is a continuous radial function that may be unbounded at infinity. …”
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Apophasis, Abnegation, and Liturgy by David W. Fagerberg

“…However, such a liturgical posture depends, in turn, upon abnegation. The infinity of God (apophasis) reveals our nothingness (abnegation), and our nothingness makes us rejoice (liturgy) in God’s infinity. …”
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Solvability of an Integral Equation of Volterra-Wiener-Hopf Type by Nurgali K. Ashirbayev, Józef Banaś, Agnieszka Dubiel

“…That fact enables us to formulate convenient and handy conditions ensuring the solvability of the equation in question in the class of functions defined and continuous on the interval 0,∞ and having finite limits at infinity.…”
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Existence of Electrically Charged Structures with Regular Center in Nonlinear Electrodynamics Minimally Coupled to Gravity by Irina Dymnikova, Evgeny Galaktionov, Eduard Tropp

“…The Maxwell weak field limit LF→F as r→∞ requires vanishing electric field at infinity. A field invariant F evolves between two minus zero in the center and at infinity which makes a Lagrangian LF with nonequal asymptotic limits inevitably branching. …”
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Global Bifurcation from Intervals for the Monge-Ampère Equations and Its Applications by Wenguo Shen

“…We shall establish the global bifurcation results from the trivial solutions axis or from infinity for the Monge-Ampère equations: det(D2u)=λm(x)-uN+m(x)f1(x,-u,-u′,λ)+f2(x,-u,-u′,λ), in B, u(x)=0, on ∂B, where D2u=(∂2u/∂xi∂xj) is the Hessian matrix of u, where B is the unit open ball of RN, m∈C(B¯,[0,+∞)) is a radially symmetric weighted function and m(r):=m(x)≢0 on any subinterval of [0,1], λ is a positive parameter, and the nonlinear term f1,f2∈C(B¯×R+3,R+), but f1 is not necessarily differentiable at the origin and infinity with respect to u, where R+=[0,+∞). …”
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Optimal Design of Multi-Asset Options by Alejandro Balbás, Beatriz Balbás, Raquel Balbás

“…The combination of stochastic derivative pricing models and downside risk measures often leads to the paradox (risk, return) = (−infinity, +infinity) in a portfolio choice problem. …”
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An Improvement of the Differential Transformation Method and Its Application for Boundary Layer Flow of a Nanofluid by Abdelhalim Ebaid, Hassan A. El-Arabawy, Nader Y. Abd Elazem

“…The main advantage of the present technique is the complete avoidance of using Padé approximants to treat the infinity boundary conditions.…”
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Chaotic dynamics of string around charged black brane with hyperscaling violation by Da-Zhu Ma, Dan Zhang, Guoyang Fu, Jian-Pin Wu

“…The temperature plays the role of driving the closed string to escape to infinity. There is a threshold value z∗ = 2, below which the string is captured by the black brane no matter where the string is placed at the beginning. …”
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Bound chaotic photon orbits in a magnetized Kerr–Newman spacetime by Caiyu Liu, Daqi Yang, Xin Wu

“…There are three bound photon orbits, which neither fall into the black hole nor escape to infinity. They are stable circular orbits, bound quasiperiodic orbits and bound chaotic orbits. …”
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A Voronovskaya-type theorem for a positive linear operator by Alexandra Ciupa

“…We consider a sequence of positive linear operators which approximates continuous functions having exponential growth at infinity. For these operators, we give a Voronovskaya-type theorem…”
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