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Numerical Methods for Solving Discrete Event Systems : With Applications to Queueing Systems

Numerical Analysis: A Graduate Course

Numerical Methods for Solving Discrete Event Systems : With Applications to Queueing Systems

A Course of Stochastic Analysis

Scalar and Vector Risk in the General Framework of Portfolio Theory : A Convex Analysis Approach

The Lucas Sequences : Theory and Applications

Banach Function Algebras, Arens Regularity, and BSE Norms

How Many Zeroes? : Counting Solutions of Systems of Polynomials via Toric Geometry at Infinity

A Primer of Subquasivariety Lattices

A Primer of Subquasivariety Lattices

Non-Local Cell Adhesion Models : Symmetries and Bifurcations in 1-D

Numerical Analysis: A Graduate Course - 4

Numerical Methods for Solving Discrete Event Systems: With Applications to Queueing Systems - 5

Course of Stochastic Analysis - 6

Scalar and Vector Risk in the General Framework of Portfolio Theory: A Convex Analysis Approach - 9

Variational Methods in Partially Ordered Spaces

The Lucas Sequences: Theory and Applications - 8

Analytical Properties of Nonlinear Partial Differential Equations : with Applications to Shallow Water Models

How Many Zeroes?: Counting Solutions of Systems of Polynomials Via Toric Geometry at Infinity - 2

Primer of Subquasivariety Lattices - 3

Numerical Analysis: A Graduate Course

A Course of Stochastic Analysis

A Short Introduction to Partial Differential Equations

Functional Analysis and Operator Algebras

How Many Zeroes? : Counting Solutions of Systems of Polynomials via Toric Geometry at Infinity

Non-Local Cell Adhesion Models : Symmetries and Bifurcations in 1-D

Non-Local Cell Adhesion Models: Symmetries and Bifurcations in 1-D - 1

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