Mathematical Paradigms of Climate Science Mathematical Paradigms of Climate Science
Springer INdAM Series

Mathematical Paradigms of Climate Science

Fabio Ancona and Others
    • €42.99
    • €42.99

Publisher Description

This book, featuring a truly interdisciplinary approach, provides an overview of cutting-edge mathematical theories and techniques that promise to play a central role in climate science. It brings together some of the most interesting overview lectures given by the invited speakers at an important workshop held in Rome in 2013 as a part of MPE2013 (“Mathematics of Planet Earth 2013”). The aim of the workshop was to foster the interaction between climate scientists and mathematicians active in various fields linked to climate sciences, such as dynamical systems, partial differential equations, control theory, stochastic systems, and numerical analysis. Mathematics and statistics already play a central role in this area. Likewise, computer science must have a say in the efforts to simulate the Earth’s environment on the unprecedented scale of petabytes. In the context of such complexity, new mathematical tools are needed to organize and simplify the approach. The growing importance of data assimilation techniques for climate modeling is amply illustrated in this volume, which also identifies important future challenges.This timely work is mainly addressed to any researcher active in climate science to learn more on qualitative and quantitative methods recently developed for their discipline as well as mathematicians with a strong interest in environmental science. It may also be useful to PhD students in applied mathematics to find excellent research subjects for their thesis.

GENRE
Science & Nature
RELEASED
2016
7 November
LANGUAGE
EN
English
LENGTH
238
Pages
PUBLISHER
Springer International Publishing
PROVIDER INFO
Springer Science & Business Media LLC
SIZE
4.6
MB
Mathematics of Energy and Climate Change Mathematics of Energy and Climate Change
2015
Mathematical Problems in Meteorological Modelling Mathematical Problems in Meteorological Modelling
2016
Coping with Complexity: Model Reduction and Data Analysis Coping with Complexity: Model Reduction and Data Analysis
2010
Introduction to Turbulent Dynamical Systems in Complex Systems Introduction to Turbulent Dynamical Systems in Complex Systems
2016
Mathematical Analysis With Applications Mathematical Analysis With Applications
2020
Industrial Mathematics and Complex Systems Industrial Mathematics and Complex Systems
2017
Trends in Control Theory and Partial Differential Equations Trends in Control Theory and Partial Differential Equations
2019
Transport Equations and Multi-D Hyperbolic Conservation Laws Transport Equations and Multi-D Hyperbolic Conservation Laws
2008
Innovative Algorithms and Analysis Innovative Algorithms and Analysis
2016
Shocks, Singularities and Oscillations in Nonlinear Optics and Fluid Mechanics Shocks, Singularities and Oscillations in Nonlinear Optics and Fluid Mechanics
2017
Advances in Quantum Mechanics Advances in Quantum Mechanics
2017
Perspectives in Lie Theory Perspectives in Lie Theory
2017
Homological and Computational Methods in Commutative Algebra Homological and Computational Methods in Commutative Algebra
2017
Complex and Symplectic Geometry Complex and Symplectic Geometry
2017