Advances in Mathematical Sciences

Table of Contents

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   Book Overview
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   Chapter 1 Finite Element Methods for Elliptic Distributed Optimal Control Problems with Pointwise State Constraints (Survey)
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   Chapter 2 Some q -Exponential Formulas Involving the Double Lowering Operator ψ for a Tridiagonal Pair (Research)
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   Chapter 3 Distance Graphs Generated by Five Primes (Research)
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   Chapter 4 Combinatorial Characterization of Queer Supercrystals (Survey)
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   Chapter 5 Enumerating in Coxeter Groups (Survey)
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   Chapter 6 From Chaos to Permanence Using Control Theory (Research)
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   Chapter 7 Classification on Large Networks: A Quantitative Bound via Motifs and Graphons (Research)
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   Chapter 8 Gröbner Bases of Convex Neural Code Ideals (Research)
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    Chapter 9 The Number of Gröbner Bases in Finite Fields (Research)
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    Chapter 10 Depth of Powers of Squarefree Monomial Ideals (Research)
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    Chapter 11 A Note on the Uniqueness of Zero-Divisor Graphs with Loops (Research)
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    Chapter 12 Some Combinatorial Cases of the Three Matrix Analog of Gerstenhaber’s Theorem (Research)
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    Chapter 13 Structure of Semigroup Rings (Survey)
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    Chapter 14 Using Monte Carlo Particle Methods to Estimate and Quantify Uncertainty in Periodic Parameters (Research)
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    Chapter 15 A Note on Singularity Formation for a Nonlocal Transport Equation (Research)
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    Chapter 16 Prescribing Initial Values for the Sticky Particle System (Survey)
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    Chapter 17 Towards Directed Collapsibility (Research)
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    Chapter 18 Contact Open Books and Symplectic Lefschetz Fibrations (Survey)
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    Chapter 19 A Robust Preconditioner for High-Contrast Problems (Research)
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    Chapter 20 On the Dimension Reduction in Prestrained Elasticity (Survey)
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    Chapter 21 Machine Learning in Crowd Flow Exit Data (Survey)
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    Chapter 22 The Matter of Shape: A computational Approach to Making in Architectural Heritage (Survey)
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    Chapter 23 Being Research-Based and Research-Minded in Helping K-12 Mathematics Education (Survey)
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    Chapter 24 The Rice University School Mathematics Project: Supporting Excellence in K-16 Mathematics Since 1987 (Survey)