Chiral Phase Transition in Linear Sigma Model with Nonextensive Statistical Mechanics by Ke-Ming Shen, Hui Zhang, De-Fu Hou, Ben-Wei Zhang, En-Ke Wang

“…The corresponding nonextensive distribution, based on Tsallis’ statistics, is characterized by a dimensionless nonextensive parameter, q, and the results in the usual Boltzmann-Gibbs case are recovered when q→1. …”
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The heat energy dissipated in a control volume to correlate the crack propagation rate in stainless steel specimens by G. Meneghetti, M. Ricotta

“…Originally conceived and applied as a point-related quantity, recently Q has been averaged at the tip of propagating fatigue cracks (the Q* parameter) in order to correlate crack growth data gathered from fracture mechanics tests. …”
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On Generalized Topological Indices of Silicon-Carbon by Xing-Long Wang, Jia-Bao Liu, Akbar Jahanbani, Muhammad Kamran Siddiqui, Nader Jafari Rad, Roslan Hasni

“…In this article, we compute the generalization of Zagreb index, the generalized Zagreb index, the first and second hyper F-indices, the sum connectivity F-index, and the product connectivity F-index graphs of Si2C3−Ip,q, Si2C3−IIp,q, Si2C3−IIIp,q, and SiC3−IIIp,q.…”
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Quasinormal Modes of Bardeen Black Hole in 5-Dimensional Gauss–Bonnet Gravity by Feng-Miao Ge, Bingyuan Wei

“…This was also valid when Q was fixed and α increased, where in the real part of the QNMs increased and the absolute value of the imaginary part decreased. …”
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Implications of Raychaudhuri equation and geodesic focusing in interacting two fluid systems by Madhukrishna Chakraborty, Subenoy Chakraborty

“…In the present work, the signature of the Raychaudhuri scalar or convergence scalar has been examined for two types of interaction forms namely, (i) $$Q=H(\alpha \rho _1+\beta \rho _2)$$ Q = H ( α ρ 1 + β ρ 2 ) (linear) and (ii) $$Q=\dfrac{H\xi \rho _1\rho _2}{\alpha \rho _1+\beta \rho _2}$$ Q = H ξ ρ 1 ρ 2 α ρ 1 + β ρ 2 (non-linear). …”
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On Delay-Independent Criteria for Oscillation of Higher-Order Functional Differential Equations by Yuangong Sun

“…We investigate the oscillation of the following higher-order functional differential equation: x(n)(t)+q(t)|x(t-τ)|λ-1x(t-τ)=e(t), where q(t) and e(t) are continuous functions on [t0,∞), 1>λ>0 and τ≠0 are constants. …”
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Ideal extensions of ordered sets by Niovi Kehayopulu

“…In this paper, we give the main theorem of the ideal extensions for ordered sets. If P, Q are disjoint ordered sets, we construct (all) the ordered sets V which have an ideal P′ which is isomorphic to P, and the complement of P′ in V is isomorphic to Q. …”
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Necessary and sufficient conditions for the oscillation of delay differential equation with a piecewise constant argument by H. A. Agwo

“…The characteristic equation for an equation with continuous and piecewise constant argument in the form x˙(t)+px(t−τ)+qx([t−k])=0    where  p, q∈ℜ, τ∈ℜ+and  k∈ℵ is presented, which when q=0 reduces to f(λ)=λ+e−λτ=0 and when p=0 reduces to λ−1+qλ−k=0. …”
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Oscillation in neutral equations with an ?integrally small? coefficient by J. S. Yu, Ming-Po Chen

“…Consider the neutral delay differential equationddt[x(t)-P(t)x(t-t)]+Q(t)x(t-d)=0,???t=t0(*)Where P, Q?C([t0,8],R+), t?…”
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On the matrix equation Xn=B over finite fields by Maria T. Acosta-De-Orozco, Javier Gomez-Calderon

“…Let GF(q) denote the finite field of order q=pe with p odd and prime. …”
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Identification of QTL for Pre-harvest Sprouting Resistance by Using Chromosome Segment Substitution Lines of Dongxiang Common Wild Rice by Jiaxiao HU, Jin LIU, Xiaoding MA, Hang TU, Huiying ZHOU, Bingxin MENG, Di CUI, Maomao LI, Longzhi HAN, Liqin YU

“…These QTLs formed four QTL clusters (qPHSRC1, qPHSRC2, qPHSRC8 and qPHSRC9), among which qPHSRC2 and qPHSRC9 had higher LOD values, phenotypic contribution rate (%) and additive effect, and qPHSRC2 was a newly discovered major QTL cluster.…”
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On quasi-ideals of semirings by Christoph Dönges

“…Moreover, for each canonical quasi-ideal Q of a semiring S and each element a∈S, Qa is either {O} or again a canonical quasi-ideal of S (Thm. 3.11), and the product 〈Q1Q2〉 of canonical quasi-ideals Q1, Q2 of S is either {O} or again a canonical quasi-ideal of S (Thm. 3.12). …”
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Validation of the German Version of the New Freezing of Gait Questionnaire for People with Parkinson‘s Disease by Jana Seuthe, Kristina Kuball, Ann-Kristin Hoffmann, Burkhard Weisser, Günther Deuschl, Christian Schlenstedt

“…The New FOG Questionnaire (NFOG-Q) is the most commonly used tool worldwide to characterize FOG severity in PD. …”
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Information sets as permutation cycles for quadratic residue codes by Richard A. Jenson

“…These codes have some of their information sets represented as permutation cycles from Aut(Q(p)). Analysis proves that all information sets of Q(7) are so represented but those of Q(23) are not.…”
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Extension of the Alberti-Uhlmann criterion beyond qubit dichotomies by Michele Dall'Arno, Francesco Buscemi, Valerio Scarani

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Carleson embeddings by Helmut J. Heiming

“…Characterizing absolutely q-summing, absolutely continuous and q-integral Carleson embeddings in terms of the underlying measure is our main topic. …”
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The Generalized Twist for the Torsion of Piezoelectric Cylinders by István Ecsedi, Attila Baksa

“…In the classical theory of elasticity, Truesdell proposed the following problem: for an isotropic linearly elastic cylinder subject to end tractions equipollent to a torque T, define a functional τ(u) on Q such that T=Kτ(u), for each u∈Q, where Q is the set of all displacement fields that correspond to the solutions of the torsion problem and K depends only on the cross-section and the elastic properties of the considered cylinder. …”
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An Interpolation Theorem for Quasimartingales in Noncommutative Symmetric Spaces by Congbian MA, Guoxi Zhao

“…In this paper, we introduce a kind of quasimartingale spaces which is like but bigger than EM and obtain the following interpolation result: let E^M be the space of all bounded EM-quasimartingales and 1<p<pE<qE<q<∞. Then, there exists a symmetric space F on 0,∞ with nontrivial Boyd indices such that E^M=L^pM,L^qMF,K.…”
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The Double-Logarithmic Regularity Criterion of Pressure for the 3D Navier–Stokes Equations in the Besov Space by Min Liu, Juan Song, Tian-Li Li

“…. ∫0TπB˙∞,∞−3/qp/e+lne+πB˙∞,∞−3/qlne+lne+πB˙∞,∞−3/qdt<∞, 2/q+3/q=2,3≤q≤∞. Our results extend and generalize previous works.…”
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A Study of Spiral-Like Harmonic Functions Associated with Quantum Calculus by Shujaat Ali Shah, Luminita-Ioana Cotirla, Adriana Catas, Calin Dubau, Gabriel Cheregi

“…This article introduces new subclasses of harmonic univalent functions associated with q-difference operator. Modified q-multiplier transformation is defined, and certain geometric properties such as the sufficient condition, distortion result, extreme points, and invariance of convex combination of the elements of the subclasses are discussed by employing the newly defined q-operator. …”
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