Preface: Recent Advances in the Analysis and Simulation of Compressible Flow Problems: The 75th Anniversary of the Landmark Report by Lagerstrom, Cole, and Trilling (1949)#

IF 2.3 2区 数学 Q1 MATHEMATICS, APPLIED Studies in Applied Mathematics Pub Date : 2025-04-18 DOI:10.1111/sapm.70052
Pedro M. Jordan, James V. Lambers, Bailey Rester
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Abstract

This special issue of Studies in Applied Mathematics commemorates the 75th anniversary of the publication of the highly influential 1949 “GALCIT” report by Lagerstrom, Cole, and Trilling, a work which helped usher in the modern era of compressible flow studies. Herein, a collection of papers highlighting recent advances in the treatment of topics/problems relating to both lossless and dissipative compressible flow phenomena is presented.

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前言:可压缩流动问题分析和模拟的最新进展:拉格斯特罗姆、科尔和特里林(1949)里程碑式报告发表75周年#
本期《应用数学研究》特刊是为了纪念1949年Lagerstrom、Cole和Trilling发表的极具影响力的“GALCIT”报告75周年,该报告帮助开创了现代可压缩流研究的时代。在此,一系列论文突出了在处理与无损和耗散可压缩流动现象相关的主题/问题方面的最新进展。
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来源期刊
Studies in Applied Mathematics
Studies in Applied Mathematics 数学-应用数学
CiteScore
4.30
自引率
3.70%
发文量
66
审稿时长
>12 weeks
期刊介绍: Studies in Applied Mathematics explores the interplay between mathematics and the applied disciplines. It publishes papers that advance the understanding of physical processes, or develop new mathematical techniques applicable to physical and real-world problems. Its main themes include (but are not limited to) nonlinear phenomena, mathematical modeling, integrable systems, asymptotic analysis, inverse problems, numerical analysis, dynamical systems, scientific computing and applications to areas such as fluid mechanics, mathematical biology, and optics.
期刊最新文献
Long-Time Asymptotics for the Modified Camassa–Holm Positive Flow With the Schwartz Initial Data The Initial-Boundary Value Problem of Klein–Gordon Equation on the Half-Line Adiabatic Perturbation Theory for the Soliton of the Nonlinear Dirac Equation in 1D Analysis and Simulation of an Improved Fast Two-Grid Mixed Element Method for a Nonlinear Time Fractional Pseudo-Hyperbolic Equation Well-Posedness and Pattern Formation in a Two-Species Reaction–Diffusion System with Nonlocal Perception
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