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New formulations, positivity preserving discretizations and stability analysis for non-Newtonian flow models
Young Ju Lee,
Jinchao Xu
Mathematics
Center for Computational Mathematics and Applications (CCMA)
Materials Research Institute (MRI)
Research output
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Contribution to journal
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Article
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peer-review
44
Scopus citations
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Dive into the research topics of 'New formulations, positivity preserving discretizations and stability analysis for non-Newtonian flow models'. Together they form a unique fingerprint.
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Mathematics
Non-Newtonian Flow
94%
Constitutive Equation
74%
Positivity
62%
Stability Analysis
58%
Conformation
58%
Discretization Scheme
52%
Discretization
50%
Tensor
36%
Spatial Resolution
35%
Numerical Instability
30%
Matrix Differential Equation
28%
Positive Definiteness
27%
Model
22%
Symmetric matrix
21%
Positive definite
20%
Robustness
18%
Analogue
14%
Relationships
13%
Class
13%
Physics & Astronomy
constitutive equations
71%
preserving
68%
formulations
46%
tensors
33%
differential equations
18%
analogs
18%
spatial resolution
17%
estimates
13%
matrices
12%
energy
6%
Engineering & Materials Science
Non Newtonian flow
100%
Constitutive equations
73%
Conformations
57%
Tensors
44%
Differential equations
20%