NUMERICAL SOLUTIONS FOR MULTIDIMENSIONAL FRAGMENTATION PROBLEMS USING FINITE VOLUME METHODS

Saha J, Das N, Kumar J, Bück A (2019)

Publication Type: Journal article

Publication year: 2019

Journal

Kinetic and Related Models American Institute of Mathematical Sciences (AIMS)

Book Volume: 12

Journal Issue: 1

DOI: 10.3934/krm.2019004

Abstract

We introduce a finite volume scheme for approximating a general multidimensional fragmentation problem. The scheme estimates several physically significant moment functions with good accuracy, and is robust with respect to use of different nonuniform daughter distribution functions. Moreover, it possess simple mathematical formulation for defining in higher dimensions. The efficiency of the scheme is validated over several test problems.

Authors with CRIS profile

Andreas Bück Professur für Partikeltechnik

Involved external institutions

National Institute of Technology, Tiruchirappalli (NIT Trichy) IN India (IN) Indian Institute of Technology Kharagpur IN India (IN)

How to cite

APA:

Saha, J., Das, N., Kumar, J., & Bück, A. (2019). NUMERICAL SOLUTIONS FOR MULTIDIMENSIONAL FRAGMENTATION PROBLEMS USING FINITE VOLUME METHODS. Kinetic and Related Models, 12(1). https://doi.org/10.3934/krm.2019004

MLA:

Saha, Jitraj, et al. "NUMERICAL SOLUTIONS FOR MULTIDIMENSIONAL FRAGMENTATION PROBLEMS USING FINITE VOLUME METHODS." Kinetic and Related Models 12.1 (2019).

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