雜志介紹

Fractals-complex Geometry Patterns And Scaling In Nature And Society雜志介紹

《Fractals-complex Geometry Patterns And Scaling In Nature And Society》是一本以English為主的未開放獲取國際優(yōu)秀期刊，中文名稱自然與社會中的分形復雜幾何模式和尺度，本刊主要出版、報道數(shù)學-MULTIDISCIPLINARY SCIENCES領域的研究動態(tài)以及在該領域取得的各方面的經(jīng)驗和科研成果，介紹該領域有關本專業(yè)的最新進展，探討行業(yè)發(fā)展的思路和方法，以促進學術信息交流，提高行業(yè)發(fā)展。該刊已被國際權威數(shù)據(jù)庫SCIE收錄，為該領域相關學科的發(fā)展起到了良好的推動作用，也得到了本專業(yè)人員的廣泛認可。該刊最新影響因子為3.3，最新CiteScore 指數(shù)為7.4。

本刊近期中國學者發(fā)表的論文主要有：

• A NOVEL COLLECTIVE ALGORITHM USING CUBIC UNIFORM SPLINE AND FINITE DIFFERENCE APPROACHES TO SOLVING FRACTIONAL DIFFUSION SINGULAR WAVE MODEL THROUGH DAMPING-REACTION FORCES

  Author: Yao, Shao-Wen; Arqub, Omar Abu; Tayebi, Soumia; Osman, M. S.; Mahmoud, W.; Inc, Mustafa; Alsulami, Hamed

• STUDY OF INTEGER AND FRACTIONAL ORDER COVID-19 MATHEMATICAL MODEL

  Author: Ouncharoen, Rujira; Shah, Kamal; Ud Din, Rahim; Abdeljawad, Thabet; Ahmadian, Ali; Salahshour, Soheil; Sitthiwirattham, Thanin

• DYNAMICS IN A FRACTIONAL ORDER PREDATOR-PREY MODEL INVOLVING MICHAELIS-MENTEN-TYPE FUNCTIONAL RESPONSE AND BOTH UNEQUAL DELAYS

  Author: Li, Peiluan; Gao, Rong; Xu, Changjin; Lu, Yuejing; Shang, Youlin

• NEW FRACTAL SOLITON SOLUTIONS FOR THE COUPLED FRACTIONAL KLEIN-GORDON EQUATION WITH beta-FRACTIONAL DERIVATIVE

  Author: Wang, Kangle

英文介紹

Fractals-complex Geometry Patterns And Scaling In Nature And Society雜志英文介紹

The investigation of phenomena involving complex geometry, patterns and scaling has gone through a spectacular development and applications in the past decades. For this relatively short time, geometrical and/or temporal scaling have been shown to represent the common aspects of many processes occurring in an unusually diverse range of fields including physics, mathematics, biology, chemistry, economics, engineering and technology, and human behavior. As a rule, the complex nature of a phenomenon is manifested in the underlying intricate geometry which in most of the cases can be described in terms of objects with non-integer (fractal) dimension. In other cases, the distribution of events in time or various other quantities show specific scaling behavior, thus providing a better understanding of the relevant factors determining the given processes.

Using fractal geometry and scaling as a language in the related theoretical, numerical and experimental investigations, it has been possible to get a deeper insight into previously intractable problems. Among many others, a better understanding of growth phenomena, turbulence, iterative functions, colloidal aggregation, biological pattern formation, stock markets and inhomogeneous materials has emerged through the application of such concepts as scale invariance, self-affinity and multifractality.

The main challenge of the journal devoted exclusively to the above kinds of phenomena lies in its interdisciplinary nature; it is our commitment to bring together the most recent developments in these fields so that a fruitful interaction of various approaches and scientific views on complex spatial and temporal behaviors in both nature and society could take place.