FDA Express    Vol. 35, No. 2, May 30, 2020

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Institute of Soft Matter Mechanics, Hohai University
For contribution: shuhong@hhu.edu.cn, fdaexpress@hhu.edu.com
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◆  Latest SCI Journal Papers on FDA

(Searched on May 30, 2020)

◆  Call for Papers

Modeling, Prediction and Control of COVID-19 Spreading Dynamics (Special Issue in ISA Transactions)

Asymptotic Behavior of the Solution of the Space Dependent Variable Order Fractional Diffusion Equation: Ultraslow Anomalous Aggregation

Multi-Objective Evolutionary Optimization & 4E analysis of a bulky combined cycle power plant by CO2/ CO/ NOx reduction and cost controlling targets

 Modified Sliding-Mode Control Method for Synchronization a Class of Chaotic Fractional-Order Systems with Application in Encryption

By: Naderi, Bashir; Kheiri, Hossein; Vafaei, Vajiheh
ISECURE-ISC INTERNATIONAL JOURNAL OF INFORMATION SECURITY Volume: 12 Issue: 1 Pages: 55-66 Published: WIN-SPR 2020

 Neumann method for solving conformable fractional Volterra integral equations

 Legendre-collocation spectral solver for variable-order fractional functional differential equations

 Approximate nonclassical symmetries for the time-fractional KdV equations with the small parameter

 k-fractional integral inequalities of Hadamard type for (h-m)-convex functions

 Impulsive initial value problems for a class of implicit fractional differential equations

 A Study on Functional Fractional Integro-Differential Equations of Hammerstein type

 A new method for constructing exact solutions for a time-fractional differential equation

 The solving integro-differential equations of fractional order with the ultraspherical functions

 Algorithm for solving the Cauchy problem for stationary systems of fractional order linear ordinary differential equations

 Mean square convergent numerical solutions of random fractional differential equations: Approximations of moments and density

 Generalized fractional controller for singular systems of differential equations

 Fractional derivative for interpolation in R-n and SO(n) applications in functionally graded materials and rigid body transformations

 Fast implicit integration factor method for nonlinear space Riesz fractional reaction-diffusion equations

 Study of Mainardi's fractional heat problem

 Relative controllability of fractional delay differential equations via delayed perturbation of Mittag-Leffler functions

 Numerical solution of variable order fractional nonlinear quadratic integro-differential equations based on the sixth-kind Chebyshev collocation method

 Comparison theorems and distributions of solutions to uncertain fractional difference equations

Modeling, Prediction and Control of COVID-19 Spreading Dynamics

(Special Issue in ISA Transactions)

Timeline (subject to change):

Submission deadline: 7/30/2020
Review completed: 8/30/2020;
Revised manuscripts due: 27 September 2020
Published online: 10/30/2020

All details on this special section are now available at: https://www.journals.elsevier.com/isa-transactions/call-for-papers/special-issue-on-modeling-prediction-and-control-of-covid-19?from=singlemessage.

(Authors: Teodor Bulboacǎ, Santosh B. Joshi and Pranay Goswami)

Contents:

- Chapter 1 introduces the concept of complex numbers, and their arithmetic and geometric properties. Using a stereographic projection, the authors introduce the one-point compactification of the complex plane, the Riemann sphere.
- Chapter 2 studies complex valued functions, and various notions of differentiability of such functions, a nd culminates with the concept of a holomorphic function. The presentation of their basic properties ends with the Cauchy–Riemann equations. This chapter ends with a detailed overview of elementary entire functions and M ̈obius transformations that are needed in the remaining chapters.
- Chapter 3 starts with the definitions of paths and complex integrals and it is followed by the Cauchy theorem and its consequences: the fun- damental theorem of algebra, the Cauchy integral formula for holomorphic functions defined on the disc and the Morera theorem establishing suffi- cient conditions for holomorphy. The chapter ends with many applications including the theory of multivalent functions.
- Chapter 4 characterizes holomorphic functions by their local analytic properties via power series expansions. Important theorems on the zeroes of holomorphic functions, the uniqueness of holomorphic functions, the max- imum modulus principle, the Schwarz lemma, Laurent series expansions, isolated singular points and some basic results on meromorphic functions are presented.
- Chapter 5 develops the theory of residues and its principal applications: the computation of a variety of trigonometric and improper integrals. The authors also apply the theory of residues to the study of zeros and poles of meromorphic functions, the principle of the argument and the Rouch ́e the- orem. This chapter ends with the open mapping theorem for nonconstant holomorphic functions and its topological consequences.
- Chapter 6 starts with the fundamental theorems of Montel, Vitali and Hurwitz and it is then devoted to the topic of conformal mappings, univa- lent functions and the Riemann mapping theorem.
- Chapter 7 contains the solutions of all exercises that appeared at the end of the previous chapters using a variety of solution techniques.

Publication information: Physical Review Letters 123, 050602 (2019), Published 31 July 2019