RDHS 2014 - The Fourth ICNAAM Symposium on Recent Developments in Hilbert Space Tools and Methodology for Scientific Computing
Topics/Call fo Papers
Organizer: Prof. Dr. Metin Demiralp, İstanbul Technical University, Ayazağa Campus, Maslak-34469, İstanbul, Turkey, http://bilgisayim.be.itu.edu.tr/demiralp/homepage
E-mail: metin.demiralp-AT-gmail.com, metin.demiralp-AT-be.itu.edu.tr
This symposium covers even many
diverse fields where the Hilbert space based conceptual approaches and tools are used in methodology for scientifing computing.
It will cover the following items although it is not restricted to these only:
High Dimensional Model Representation for Multivariate Functions
Enhanced Multivariance Product Representation for Multivariate Functions and Multilinear arrrays
Fluctuation terms and related techniques in integration, matrix representation
Scientific Computing in Quantum Dynamical Problems via Hilbert Space Tools
Quantum Dynamical Perspectives in the Solutions of ODEs and their use in contemporary sciences like neuroscience
Fine techniques in quadratures via Hilbert space concepts
Multilinear tools and approaches needed in scientific computations
Hilbert space approaches for the ODEs
Hilbert space approaches for the PDEs
Hilbert space approaches in Neuroscience and related issues
Dynamical system identifications from discrete data
ODEs in Probabilistic Evolution Perspective
Quantum Expectation Dynamics in Probabilistic Evolution Perspective
Liouville Expectation Dynamics in Probabilistic Evolution Perspective
E-mail: metin.demiralp-AT-gmail.com, metin.demiralp-AT-be.itu.edu.tr
This symposium covers even many
diverse fields where the Hilbert space based conceptual approaches and tools are used in methodology for scientifing computing.
It will cover the following items although it is not restricted to these only:
High Dimensional Model Representation for Multivariate Functions
Enhanced Multivariance Product Representation for Multivariate Functions and Multilinear arrrays
Fluctuation terms and related techniques in integration, matrix representation
Scientific Computing in Quantum Dynamical Problems via Hilbert Space Tools
Quantum Dynamical Perspectives in the Solutions of ODEs and their use in contemporary sciences like neuroscience
Fine techniques in quadratures via Hilbert space concepts
Multilinear tools and approaches needed in scientific computations
Hilbert space approaches for the ODEs
Hilbert space approaches for the PDEs
Hilbert space approaches in Neuroscience and related issues
Dynamical system identifications from discrete data
ODEs in Probabilistic Evolution Perspective
Quantum Expectation Dynamics in Probabilistic Evolution Perspective
Liouville Expectation Dynamics in Probabilistic Evolution Perspective
Other CFPs
- 2nd Symposium on Numerical Calculations on Theoretical Magnetism
- Symposium on Applications of Fractional Differential Equations in Mathematics and Other Sciences
- Symposium on Numerical Solution and Computer Realization of Difference Methods to Partial Differential Equations
- Symposium on Limit Theorems of Sums of Independent Random Variables in Probability Theory
- Seventh Symposium on Recent Trends in the Numerical Solution of Differential Equations
Last modified: 2013-11-10 13:54:52