longitude-jyang
Jiannan Yang is a Lecturer in Digital Engineering at @university-of-York, England
University of YorkYork
Pinned Repositories
CombinedSensitivity4MultipleFailure
data and code for CombinedSensitivity4MultipleFailure paper
Diffuse-field-reciprocity-for-hydrodynamics
an efficient reciprocal approach for hydrodynamic response estimation in random spreading seas
hydro-suite
A suite of codes for dynamic analysis of offshore slender structures
longitude-jyang
longitude-jyang.github.io
notes
Probabilistic-sensitivity-framework
A general framework for probabilistic sensitivity analysis with respect to distribution parameters
ProbSensitivityInfoBound
Data and code for the analysis of information bound for probability sensitivity
SA4DesignCaseStudy
Case study for sensitivity analysis using a model wind turbine floating platform
TEDS-ToolboxEngineeringDesignSensitivity
A sensitivity toolbox that is tailored to the design process in the presence of uncertainties
longitude-jyang's Repositories
longitude-jyang/Probabilistic-sensitivity-framework
A general framework for probabilistic sensitivity analysis with respect to distribution parameters
longitude-jyang/hydro-suite
A suite of codes for dynamic analysis of offshore slender structures
longitude-jyang/TEDS-ToolboxEngineeringDesignSensitivity
A sensitivity toolbox that is tailored to the design process in the presence of uncertainties
longitude-jyang/CombinedSensitivity4MultipleFailure
data and code for CombinedSensitivity4MultipleFailure paper
longitude-jyang/Diffuse-field-reciprocity-for-hydrodynamics
an efficient reciprocal approach for hydrodynamic response estimation in random spreading seas
longitude-jyang/longitude-jyang
longitude-jyang/longitude-jyang.github.io
longitude-jyang/notes
longitude-jyang/ProbSensitivityInfoBound
Data and code for the analysis of information bound for probability sensitivity
longitude-jyang/SA4DesignCaseStudy
Case study for sensitivity analysis using a model wind turbine floating platform
longitude-jyang/SymplecticFisherSensitivity
a symplectic variant of the eigenvalue decomposition for the Fisher information matrix and extract the sensitivity information with respect to two-parameter conjugate pairs