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- Tims
- Seminar
Dec
2016
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1
Essential Features of Moving Particle with Pressure Mesh
Error Minimization of Diffusion Operator in Randomly Distributed Particle Clouds
Applications of Direct Forcing Immersed Boundary Method on Calculation of Loading in Smooth Particle Hydrodynamics Method
Unstructured Moving Particle Pressure Mesh (UMPPM) method for Complex Flow Domain
A coupled 1D and 2D SPH-SWEs model for open channel flows in complex channel geometries
2
Review of Development of the Reproducing Kernel Particle Method
Rectification of a Nano-swimmer System : A Dissipative Particle Dynamics Study
A New Particle Method Developed in a Mixed Lagrangian-Eulerian Coordinate System
Mixed Lagrangian-Eulerian Particle Method with Mass Preserving for Solving Fluid Flow Problem
Rectification of a Nano-swimmer System : A Dissipative Particle Dynamics Study
Mixed Lagrangian-Eulerian Particle Method with Mass Preserving for Solving Fluid Flow Problem
Use of network & whole-genome data in biomedicine - cancer, stem cell, aging, Alzheimer’s
3
Numerical Study of Transition-Related Turbomachinery Flows
Computational Fluid Dynamicsbased onthe Unified Coordinates
Computational Fluid Dynamics Based on The Unified Coordinates
Development of a Parallel Direct Simulation Monte Carlo Code (PDSC++) and Its Applications in Aerodynamics and Industry
Multiphysics Modeling and Computations of Complex Flows in Aerospace Applications
Essence of Shock Captruing
Inverse Design: Thermal Management and Control
Inverse Lax-Wendroff procedure for high order boundary conditions: survey and recent developments
Inverse Lax-Wendroff procedure for high order boundary conditions: survey and recent developments
4
Towards Large Eddy Simulation for Turbomachinery Flows
What we have done with Godunov scheme in the past?
Unified Gas-kinetic Scheme for Multiscale Transport
Dynamic Discrete Ordinate Method in Solving Boltzmann Equation for Gas Flows
An Optimal Analysis on Collision-Pair Search Algorithm in Lagrangian Particle Tracking Method
Laser-induced cavitation bubbles: Mathematical models & simulations
CFD Simulation of Serpentine S-Duct with Flow Control
A Characteristic-based AUSMD Scheme to Solve the Shock and Droplet Flow Problems
Numerical issues on some interfacial problems with fluid flows
Lattice Boltzmann simulations on multi-GPU cluster
Numerical Descriptions of Nonlinear Acoustic Propagations in Homogenous Thermoviscous Media
5
Chern classes and Gromov-Witten theory of projective bundles
The Riemann-Hilbert Problem and the Birkhoff Problem on the Complex Projective Line
New aspects of internal and boundary friction for the onset of dense granular mass
High-Order Conservative Asymptotic-Preserving Schemes for Modeling Rarefied Gas Dynamical Flows with Boltzmann-BGK Equation
6
7
The Riemann-Hilbert Problem and the Birkhoff Problem on the Complex Projective Line
TIMS Algebraic Geometry Group Meeting (2015-2016)
8
High Dimensional Minimum Variance Portfolio Estimation
Statistical Properties of Microstructure Noise
TIMS Seminar in Statistical Methodology (2009-2016)
9
Quantifying Quantum Processes: from quantum information processing to dynamics of open quantum systems
10
11
12
Asymptotic order-of-vanishing functions on the pseudoeffective cone
13
14
Localization in Gromov-Witten theory I
15
Exponential motives
16
Gamma values: regular and irregular
Probing valence electronic structures and interfacial solvation properties of biological and organic aqueous nanoaerosols via aerosol VUV photoelectron spectroscopy
17
18
19
Performance-Portable Autotuning of OpenCL Kernels for Convolutional Layers of Deep Neural Networks
Exponential motives
TIMS Seminar on Scientific Computing (2013-2016)
20
21
Exponential motives
A Spectral Element-Immersed Boundary Method for Fluid-Structure Interaction Problems
22
Applications of statistical surrogate models in climate modeling
23
Introduction to Bridgeland stability conditions (1)
Quantum optics with propagating microwaves in superconducting circuits
24
25
26
Introduction to Bridgeland stability conditions (2)
27
28
Introduction to Bridgeland stability conditions (3)
29
30
Local compactified Jacobians, orbital integrals and uniform bounds
Introduction to Bridgeland stability conditions (4)
How to Change the Shape of a Photon by Defect and Loss?
31
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