Isentropic Pressure¶
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antares
2.2.0
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Site
- Introduction
- Installation
- Application Programming Interface
- Tutorials
- Advanced Information
- Citations & Acknowledgements
- Release Notes
- Readers
- Writers
- Treatments
- Discrete Fourier Transform
- Dynamic Mode Decomposition
- Signal Dynamic Mode Decomposition (1-D signals)
- Proper Orthogonal Decomposition
- Fast Fourier Transform (1-D signals)
- Signal Filtering (1-D signals)
- Power Spectral Density (1-D signals)
- Spectral Proper Orthogonal Decomposition
- Spectrogram
- Temporal Reconstruction from Dynamic Mode Decomposition
- Temporal Reconstruction from Proper Orthogonal Decomposition
- Azimuthal decomposition
- Radial decomposition
- Acoustic Power
- Translation
- Rotation
- Scaling
- Clip
- CrinkleSlice
- Cut (with VTK)
- Cut (without VTK)
- Cut (multi-threaded)
- Decimate
- Duplication
- ExtractBounds
- Isosurface
- Line
- Merge
- Tetrahedralize
- Threshold
- Unstructure
- UnwrapLine
- ComputeCylindrical
- CellNormal
- BoundaryNormal
- Flux
- Gradient
- Interpolation
- Integration
- Time Average
- Chorochronic Reconstruction (Synchronous)
- Chorochronic Reconstruction (Asynchronous)
- Azimuthal Average
- Spanwise Average
- Grid line
- Grid Plane
- Family Probe
- Point Probe
- Swap Axes
- Cell to Node
- TreatmentHOSol2Output
- TreatmentJaguarInit
- High Order Tools
- Thermodynamic Averages
- h/H parametrization
- Meridional Line
- Meridional View
- Leading Edge / Trailing Edge computation
- Radial distribution
- Averaged Meridional Plane
- Meridional Plane
- Compute the isentropic Mach number on a blade
- Radial profile of thermodynamics treatments
- Thermodynamic LES average weighted by mass flux
- Unwrap a blade’s skin
- Unwrap a blade’s profile
- Cp (Pressure Coefficient)
- Slice at an axial position (x-coordinate)
- Slice at a radial position
- Slice at an azimuthal position
- Extraction of variables along a profile of a blade at a given radius
- Extract Wake
- Wake Acoustic
- Evaluate Spectrum
- Global performance of turbomachinery
- Isentropic Pressure
- Counter-Rotating Open Rotors performance evaluation
- Boundary Layer
- Ffowcs Williams & Hawkings Analogy
- Bi-Periodic Plane Channel Initialization
- Plane Shear Layer Initialization
- Harmonic Balance computations
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