Journal Guide

Being both strong and lightweight, composite materials have already found wide-ranging uses in structural and engineering contexts. Through advancements in materials science and engineering the potential for further applications of composite materials can be achieved by introducing functionality. Journal of Materials Science: Composites focuses on this exciting new generation of materials. Sitting at the intersection of physics, chemistry, materials science and engineering, we welcome contributions on all types of composite materials — the only caveat is that composite functionality must be clearly demonstrated.

The Journal of Materials Science: Materials in Electronics is an established refereed companion to the Journal of Materials Science. It publishes papers on materials and their applications in modern electronics, covering the ground between fundamental science, such as semiconductor physics, and work concerned specifically with applications. It explores the growth and preparation of new materials, as well as their processing, fabrication, bonding and encapsulation, together with the reliability, failure analysis, quality assurance and characterization related to the whole range of applications in electronics. The Journal presents papers in newly developing fields such as low dimensional structures and devices, optoelectronics including III-V compounds, glasses and linear/non-linear crystal materials and lasers, high Tc superconductors, conducting polymers, thick film materials and new contact technologies, as well as the established electronics device and circuit materials.

The International Journal of Mechanical and Materials Engineering is a peer-reviewed, international and interdisciplinary journal that provides a forum for cross-disciplinary research contributions covering a broad spectrum of issues pertaining to the mechanical and machining properties of materials as well as materials science, and how they apply to materials used in equipment and structures. Important topics include: nanomaterial, material synthesis and characterization, principles of the micro-macro transition; elastic behavior; plastic behavior; high-temperature creep, fatigue, and fracture; as well as metals, polymers, ceramics, intermetallics, and their composites. Other areas of interest are: tribology, joining; mechanical behavior; environmental effects, machining; nonconventional machining, materials processing; constitutive relations; and microstructure property relationships. The journal also deals with problems of  kinematics and dynamics of rigid bodies,  theory of machines and mechanisms, vibration and balancing of machine parts, stability of mechanical systems, mechanics of continuum, strength of materials, fatigue of materials, hydromechanics, aerodynamics, thermodynamics, heat transfer, thermo fluids, nanofluids, energy systems, renewable and alternative energy, engine, fuels, and experimental methods in dynamics. The journal accepts Reviews, Theoretical and Experimental Works as contributions. The journal also publishes special issues with selected papers from relevant conferences.

  The following aspects of the science and engineering of advanced inorganic materials are of particular interest: Functional materials: ferroelectrics, piezoelectrics, multiferroics, magnetics; semiconductors, optoelectronic and electronic materials, etc.
New energy materials for applications in solar energy, battery, fuel cell, thermoelectric conversion, hydrogen storage, etc.
Advanced structural ceramics including ceramic composite materials. Nano-scale and low dimensional materials towards promising applications for nanotechnology and environmental science.
Multi-scale design and characterization of advanced functional materials.
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The Journal of Mathematical Analysis and Applications presents papers that treat mathematical analysis and its numerous applications. The journal emphasizes articles devoted to the mathematical treatment of questions arising in physics, chemistry, biology, and engineering, particularly those that stress analytical aspects and novel problems and their solutions.Papers are sought which employ one or more of the following areas of classical analysis:• Analytic number theory• Functional analysis and operator theory• Real and harmonic analysis• Complex analysis• Numerical analysis• Applied mathematics• Partial differential equations• Dynamical systems• Control and Optimization• Probability• Mathematical biology• Combinatorics• Mathematical physicsProspective authors are strongly encouraged to read the Guide for Authors.

The Journal of Mathematical Behavior solicits original research on the learning and teaching of mathematics. We are interested especially in basic research, research that aims to clarify, in detail and depth, how mathematical ideas develop in learners. As our founding editor, Robert B. Davis, wrote in 1980:Scientific study is supposed to be a no-holds-barred attempt to identify key phenomena, and by building conceptual structures and collecting data, to explain and understand these phenomena.1Over three decades, our experience confirms a founding premise of this journal: that mathematical thinking, hence mathematics learning as a social enterprise, is special. It is special because mathematics is special, both logically and psychologically. Logically, through the way that mathematical ideas and methods have been built, refined and organized for centuries across a range of cultures; and psychologically, through the variety of ways people today, in many walks of life, make sense of mathematics, develop it, make it their own. Historically, this journal has sought and welcomed papers that develop detailed, fundamental understanding of how people, in realistic settings, build, retain, communicate, apply and understand important mathematical ideas.Our intended audience includes researchers who concentrate on the learning of mathematics and science, psychologists, mathematicians, cognitive scientists, teachers, teacher educators, curriculum developers, parents, administrators, and policy makers.On this basis, we especially encourage basic studies that might indicate a range of possibilities not commonly recognized. Such studies might clarify potential obstacles to student understanding of mathematics; describe and analyze relevant efforts to improve curriculum or pedagogy in mathematics, at any level, from early childhood through adulthood; offer analyses of appropriate goals for mathematics curricula for diverse student populations; and critically discuss what might be changed in curricula or in learning experiences.In addition to more formal studies, the editors welcome dialogue, discussion, and debate. We encourage authors to submit short papers that continue, extend, modify, or challenge work that has appeared in JMB.Our hope is to facilitate important progress. In Davis' words:Manuscripts are accepted primarily because they report something important, and because they will prove valuable to many readers.21 Journal of Mathematical Behavior, Vol. 3, No. 1, p. 2112 Ibid., p. vi.

The Journal of Mathematical Biology focuses on mathematical biology - work that uses mathematical approaches to gain biological understanding or explain biological phenomena.Papers should either provide biological insight as a result of mathematical analysis or identify and open up challenging new types of mathematical problems that derive from biological knowledge (in the form of data, or theory, or simulation results). Mathematical ideas, methods, techniques and results are welcome, provided they show sufficient potential for usefulness in a biological context. Authors are encouraged to include a brief summarising discussion of the main results to make them accessible to readers with biology background.Areas of biology covered include, but are not restricted to, cell biology, physiology, development, neurobiology, genetics and population genetics, population biology, ecology, behavioural biology, evolution, epidemiology, immunology, molecular biology, biofluids, DNA and protein structure and function. All m