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- Hypergeometric Motives and Calabi–Yau Differential Equations
- Computational Inverse Problems
- Integrability in Low-Dimensional Quantum Systems
- Elliptic Partial Differential Equations of Second Order: Celebrating 40 Years of Gilbarg and Trudinger’s Book
- Combinatorics, Statistical Mechanics, and Conformal Field Theory
- Mathematics of Risk
- Tutte Centenary Retreat
- Geometric R-Matrices: from Geometry to Probability
The articles are grouped into peer-reviewed contributions and other contributions. The peer-reviewed articles present original results or reviews on a topic related to the MATRIX program; the remaining contributions are predominantly lecture notes or short articles based on talks or activities at MATRIX.
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MATRIX is Australia’s international and residential mathematical research institute. It facilitates new collaborations and mathematical advances through intensive residential research programs, each 1-4 weeks in duration. This book is a scientific record of the eight programs held at MATRIX in 2018:
- Non-Equilibrium Systems and Special Functions
- Algebraic Geometry, Approximation and Optimisation
- On the Frontiers of High Dimensional Computation
- Month of Mathematical Biology
- Dynamics, Foliations, and Geometry In Dimension 3
- Recent Trends on Nonlinear PDEs of Elliptic and Parabolic Type
- Functional Data Analysis and Beyond
- Geometric and Categorical Representation Theory
The articles are grouped into peer-reviewed contributions and other contributions. The peer-reviewed articles present original results or reviews on a topic related to the MATRIX program; the remaining contributions are predominantly lecture notes or short articles based on talks or activities at MATRIX.
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MATRIX is Australia’s international and residential mathematical research institute. It facilitates new collaborations and mathematical advances through intensive residential research programs, each 1-4 weeks in duration. This book is a scientific record of the ten programs held at MATRIX in 2019 and the two programs held in January 2020:
· Topology of Manifolds: Interactions Between High and Low Dimensions
· Australian-German Workshop on Differential Geometry in the Large
· Aperiodic Order meets Number Theory
· Ergodic Theory, Diophantine Approximation and Related Topics
· Influencing Public Health Policy with Data-informed Mathematical Models of Infectious Diseases
· International Workshop on Spatial Statistics
· Mathematics of Physiological Rhythms
· Conservation Laws, Interfaces and Mixing
· Structural Graph Theory Downunder
· Tropical Geometry and Mirror Symmetry
· Early Career Researchers Workshop on Geometric Analysis and PDEs
· Harmonic Analysis and Dispersive PDEs: Problems and Progress
The articles are grouped into peer-reviewed contributions and other contributions. The peer-reviewed articles present original results or reviews on a topic related to the MATRIX program; the remaining contributions are predominantly lecture notes or short articles based on talks or activities at MATRIX.
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MATRIX is Australia’s international, residential mathematical research institute. It facilitates new collaborations and mathematical advances through intensive residential research programs, each lasting 1-4 weeks. This book is a scientific record of the five programs held at MATRIX in its first year, 2016:
- Higher Structures in Geometry and Physics
- Winter of Disconnectedness
- Approximation and Optimisation
- Refining C*-Algebraic Invariants for Dynamics using KK-theory
- Interactions between Topological Recursion, Modularity, Quantum Invariants and Low-dimensional Topology
The MATRIX Scientific Committee selected these programs based on their scientific excellence and the participation rate of high-profile international participants. Each program included ample unstructured time to encourage collaborative research; some of the longer programs also included an embedded conference or lecture series.The articles are grouped into peer-reviewed contributions and other contributions. The peer-reviewed articles present original results or reviews on selected topics related to the MATRIX program; the remaining contributions are predominantly lecture notes based on talks or activities at MATRIX.
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This is part one of a two-volume book on real analysis and is intended for senior undergraduate students of mathematics who have already been exposed to calculus. The emphasis is on rigour and foundations of analysis. Beginning with the construction of the number systems and set theory, the book discusses the basics of analysis (limits, series, continuity, differentiation, Riemann integration), through to power series, several variable calculus and Fourier analysis, and then finally the Lebesgue integral. These are almost entirely set in the concrete setting of the real line and Euclidean spaces, although there is some material on abstract metric and topological spaces. The book also has appendices on mathematical logic and the decimal system. The entire text (omitting some less central topics) can be taught in two quarters of 25–30 lectures each. The course material is deeply intertwined with the exercises, as it is intended that the student actively learn the material (and practice thinking and writing rigorously) by proving several of the key results in the theory.
631 kr
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This is part two of a two-volume book on real analysis and is intended for senior undergraduate students of mathematics who have already been exposed to calculus. The emphasis is on rigour and foundations of analysis. Beginning with the construction of the number systems and set theory, the book discusses the basics of analysis (limits, series, continuity, differentiation, Riemann integration), through to power series, several variable calculus and Fourier analysis, and then finally the Lebesgue integral. These are almost entirely set in the concrete setting of the real line and Euclidean spaces, although there is some material on abstract metric and topological spaces. The book also has appendices on mathematical logic and the decimal system. The entire text (omitting some less central topics) can be taught in two quarters of 25–30 lectures each. The course material is deeply intertwined with the exercises, as it is intended that the student actively learn the material (and practice thinking and writing rigorously) by proving several of the key results in the theory.