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Amazing book on Integrable models A must read
ASHOK by ASHOK KUMAR JAIN
Introduction to Integrable Models - reffert.itp.unibe.ch
Ashok Jhunjhunwala, IIT Madras [email protected]
Noncommutative Solitons and Integrable Systems
A Geometry for Multidimensional Integrable Systemsexamples of multidimensional integrable systems (an integrable deformation of the (anti)-self-dual vacuum equations, the KP hierarchy
DAV Ashok Vihar · DAV Ashok Vihar
arXiv:1312.4165v3 [cond-mat.str-el] 30 Mar 2014z) isnotasimplepolynomialinz. Even for integrable models that cannot be mapped ontofreefermionssuchasthetransverseIsingmodel,it mightbestillpossibletoinvestigatetheLoschmidtecho
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Quantifying Seasonal Variation in Cloud Cover with ...Quantifying Seasonal Variation in Cloud Cover with Predictive Models Ashok N. Srivastava, Ph.D. [email protected] Deputy
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On an integrable discretisation of the Lotka-Volterra system · all conserved quantities of the integrable system. This problem prompts a concept called integrable discretization[1]
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![arXiv:1312.4165v3 [cond-mat.str-el] 30 Mar 2014z) isnotasimplepolynomialinz. Even for integrable models that cannot be mapped ontofreefermionssuchasthetransverseIsingmodel,it mightbestillpossibletoinvestigatetheLoschmidtecho](https://img.pdfslide.net/doc/110x75/5c88a63709d3f2f7788d17d9/arxiv13124165v3-cond-matstr-el-30-mar-2014-z-isnotasimplepolynomialinz-even.jpg)
![On an integrable discretisation of the Lotka-Volterra system · all conserved quantities of the integrable system. This problem prompts a concept called integrable discretization[1]](https://img.pdfslide.net/doc/110x75/5f0ea3b77e708231d4403581/on-an-integrable-discretisation-of-the-lotka-volterra-all-conserved-quantities-of.jpg)
