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Introduction to Loop Quantum Gravity - Lecture 13: K=γL
01 Oct 2019
Introduction to Loop Quantum Gravity - Lecture 13: K=γL
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Mathematics for Chemists, Lecture 29 - Chemical systems modelling II

2 Visninger

Mathematical modelling of dynamical systems, Malthus model, continuous population models, phase space, phase space analysis, stationary points, stability condition, logistic model, self-regulation coefficient, ecological niche capacity.

This lecture course was delivered by Dr Ilya Kuprov at the University of Southampton in 2019. For handouts and class materials see http://spindynamics.org/support.php

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Introduction to Loop Quantum Gravity - Lecture 13: K=γL
01 Oct 2019
Introduction to Loop Quantum Gravity - Lecture 13: K=γL
skoleflix · 1 Visninger