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Advances in the study of boundary value problems for nonlinear integrable PDEs
Beatrice Pelloni
School of Mathematical & Computer Sciences
Research output
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Contribution to journal
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Article
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peer-review
22
Citations (Scopus)
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Dive into the research topics of 'Advances in the study of boundary value problems for nonlinear integrable PDEs'. Together they form a unique fingerprint.
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Mathematics
Transforms
100%
Nonlinear
33%
Variables
33%
Mathematical Physics
16%
Boundary Condition
16%
Independent Variable
16%
PDE
16%
Bounded Domain
16%
Nonlinear Case
16%
Evolution Equation
16%
Realistic Application
16%
Efficiency
16%
Computer Science
Generalization
33%
Boundary Value Problems
33%
Boundary Condition
16%
Independent Variable
16%
Simulation Mode
16%
Partial Differential Equation
16%
Synthesis
16%
Chemistry
Scattering
33%
Aqueous Solution
16%
Synthesis (Chemical)
16%
Analytical Method
16%
Setting
16%
Economics, Econometrics and Finance
Efficiency
16%