Interdisciplinary Study in Physical Mathematics

reportActive / Technical Report | Accession Number: ADA244280 | Open PDF

Abstract:

A study of nonlinear differential and integral equations which describe time-dependent phenomena in fluids and solids has been conducted by a team of investigators at the University of Georgia. The methods of study employed include computer simulations, recurrence relations, linearization. Among significant findings are a demonstration of slow decay in a Hermitian many-body system for the first time. The origin and mechanisms of slow decay have been elucidated. The study has resulted in nearly 30 articles, most of which are in refereed journals of international standing.

Author(s):
Lee, M. H.
Author Organization(s):
GEORGIA UNIV ATHENS DEPT OF PHYSICS AND ASTRONOMY
Descriptive Note:
Final rept. 28 Sep 87-1 Sep 91,
Supplementary Note:
DOI: 10.21236/ADA244280
Pagination:
0005

Security Markings

DOCUMENT & CONTEXTUAL SUMMARY

Distribution:
Approved For Public Release
Distribution Statement:
Approved For Public Release; Distribution Is Unlimited.

RECORD

Collection: TR
Identifying Numbers
Report Number(s):
ARO-24166.38-MA
Contract/Grant Number(s):
DAAL03-87-K-0110
Monitor Series:
24166.38-MA, ARO
 Subject Terms
Joint Capability Areas:
JCA_1_Force Support; JCA_1.2_Force Preparation; JCA_1.3_Human Capital Management; JCA_1.2.3_Educating; JCA_1.3.2_Personnel Management; JCA_8_Building Partnerships
Modernization Areas:
Quantum Science and Computing
Communities of Interest:
Human Systems
Descriptor(s):
*COMPUTERIZED SIMULATION, DEMONSTRATIONS, SOLIDS, LINEARITY, PHYSICAL SCIENCES, UNIVERSITIES, APPLIED MATHEMATICS, DECAY, GEORGIA, TIME DEPENDENCE, FLUIDS
Field(s)/Group(s):
Numerical Mathematics, Fluid Mechanics
Keyword(s):
*NONLINEAR DIFFERENTIAL EQUATIONS, *INTEGRAL EQUATIONS, *APPLIED MATHEMATICS, *FLUIDS, *SOLIDS, *TIME DEPENDENCE
Report Date:
1991 Nov 15