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Jamison Moeser

My work focuses on the application of techniques from nonlinear analysis to understand the behavior of evolution equations, particularly those arising in optics and biology. The mathematical core of this work is the development of asymptotic theories, examination of well posedness, and demonstration of the existence and stability of solitary wave solutions for the modeling equations. I completed Bachelor of Science degrees in both Mathematics. And Biochemistry and Molecular Biology.

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Jamison Moeser | mathematica-practica.com Reviews
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My work focuses on the application of techniques from nonlinear analysis to understand the behavior of evolution equations, particularly those arising in optics and biology. The mathematical core of this work is the development of asymptotic theories, examination of well posedness, and demonstration of the existence and stability of solitary wave solutions for the modeling equations. I completed Bachelor of Science degrees in both Mathematics. And Biochemistry and Molecular Biology.
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1 jamison moeser
2 overview
3 research
4 grants/awards
5 teaching
6 publications
7 recent talks
8 at brown university
9 at tufts university
10 postdoctoral associate
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Jamison Moeser | mathematica-practica.com Reviews

https://mathematica-practica.com

My work focuses on the application of techniques from nonlinear analysis to understand the behavior of evolution equations, particularly those arising in optics and biology. The mathematical core of this work is the development of asymptotic theories, examination of well posedness, and demonstration of the existence and stability of solitary wave solutions for the modeling equations. I completed Bachelor of Science degrees in both Mathematics. And Biochemistry and Molecular Biology.

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Jamison Moeser - Teaching

http://www.mathematica-practica.com/jtmteaching.html

My work focuses on the application of techniques from nonlinear analysis to understand the behavior of evolution equations, particularly those arising in optics and biology. The mathematical core of this work is the development of asymptotic theories, examination of well posedness, and demonstration of the existence and stability of solitary wave solutions for the modeling equations. Courses taught (University of Colorado). Introduction to Dynamical Systems. E-mail: jamison.moeser@tufts.edu.

2

Jamison Moeser - Publications

http://www.mathematica-practica.com/jtmpublications.html

My work focuses on the application of techniques from nonlinear analysis to understand the behavior of evolution equations, particularly those arising in optics and biology. The mathematical core of this work is the development of asymptotic theories, examination of well posedness, and demonstration of the existence and stability of solitary wave solutions for the modeling equations. J Moeser, Diffraction Managed Solitons: asymptotic validity and excitation thresholds, Nonlinearity,. J Moeser, I. Gab...

3

Jamison Moeser - Awards,Honors,Grants

http://www.mathematica-practica.com/jtmgrants.html

My work focuses on the application of techniques from nonlinear analysis to understand the behavior of evolution equations, particularly those arising in optics and biology. The mathematical core of this work is the development of asymptotic theories, examination of well posedness, and demonstration of the existence and stability of solitary wave solutions for the modeling equations. Nominee for R and D Magazine's "100 Most Promising New Technologies Award" (with Ildar Gabitov and Michael Chertkov), 2002.

4

Jamison Moeser - Talks

http://www.mathematica-practica.com/jtmtalks.html

My work focuses on the application of techniques from nonlinear analysis to understand the behavior of evolution equations, particularly those arising in optics and biology. The mathematical core of this work is the development of asymptotic theories, examination of well posedness, and demonstration of the existence and stability of solitary wave solutions for the modeling equations. 8226; Mathematics Colloquium, Tufts University, October 2006. 8226; Invited talk, SIAM Annual Meeting, July 2006.

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Jamison Moeser

My work focuses on the application of techniques from nonlinear analysis to understand the behavior of evolution equations, particularly those arising in optics and biology. The mathematical core of this work is the development of asymptotic theories, examination of well posedness, and demonstration of the existence and stability of solitary wave solutions for the modeling equations. I completed Bachelor of Science degrees in both Mathematics. And Biochemistry and Molecular Biology.

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