Physical and Mathematical Fluid Mechanics
Fluid mechanics has emerged as a basic concept for nearly every field of technology. Despite a well-developed mathematical theory and available commercial software codes, the computation of solutions of the governing equations of motion is still challenging, especially due to the nonlinearity involv...
Gorde:
| Formatua: | Online |
|---|---|
| Hizkuntza: | ingelesa |
| Argitaratua: |
MDPI - Multidisciplinary Digital Publishing Institute
2021
|
| Gaiak: | |
| Sarrera elektronikoa: | ONIX_20210501_9783039437474_1156 |
| Etiketak: |
Etiketarik gabe, Izan zaitez lehena erregistro honi etiketa jartzen!
|
| _version_ | 1869517202505334784 |
|---|---|
| collection | Directory of Open Access Books |
| description | Fluid mechanics has emerged as a basic concept for nearly every field of technology. Despite a well-developed mathematical theory and available commercial software codes, the computation of solutions of the governing equations of motion is still challenging, especially due to the nonlinearity involved, and there are still open questions regarding the underlying physics of fluid flow, especially with respect to the continuum hypothesis and thermodynamic local equilibrium. The aim of this book is to reference recent advances in the field of fluid mechanics, both in terms of developing sophisticated mathematical methods for finding solutions to the equations of motion, on the one hand, and presenting novel approaches to the physical modeling, on the other hand. A wide range of topics is addressed, including general topics like formulations of the equations of motion in terms of conventional and potential fields; variational formulations, both deterministic and statistic, and their application to channel flows; vortex dynamics; flows through porous media; and also acoustic waves through porous media |
| format | Online |
| id | doab-20.500.12854ir-69410 |
| institution | Directory of Open Access Books |
| language | eng |
| publishDate | 2021 |
| publishDateRange | 2021 |
| publishDateSort | 2021 |
| publisher | MDPI - Multidisciplinary Digital Publishing Institute |
| publisherStr | MDPI - Multidisciplinary Digital Publishing Institute |
| record_format | ojs |
| spelling | doab-20.500.12854ir-694102024-04-11T15:11:30Z Physical and Mathematical Fluid Mechanics Scholle, Markus image processing streaky structures hairpin vortex attached-eddy vortex streamwise vortex wetting shock fronts shear flow viscosity capillarity kinematic waves log-law flow partitioning theory characteristic point location velocity discharge groundwater inrush the Luotuoshan coalmine damage mechanism karst collapse column poroacoustics Rubin–Rosenau–Gottlieb theory solitary waves and kinks Navier–Stokes equation stochastic Lagrangian flows stochastic variational principles stochastic geometric mechanics potential fields Clebsch variables Airy’s stress function Goursat functions Galilean invariance variational principles boundary conditions film flows analytical and numerical methods variational calculus deterministic and stochastic approaches incompressible and compressible flow continuum hypothesis advanced mathematical methods thema EDItEUR::T Technology, Engineering, Agriculture, Industrial processes::TB Technology: general issues::TBX History of engineering and technology Fluid mechanics has emerged as a basic concept for nearly every field of technology. Despite a well-developed mathematical theory and available commercial software codes, the computation of solutions of the governing equations of motion is still challenging, especially due to the nonlinearity involved, and there are still open questions regarding the underlying physics of fluid flow, especially with respect to the continuum hypothesis and thermodynamic local equilibrium. The aim of this book is to reference recent advances in the field of fluid mechanics, both in terms of developing sophisticated mathematical methods for finding solutions to the equations of motion, on the one hand, and presenting novel approaches to the physical modeling, on the other hand. A wide range of topics is addressed, including general topics like formulations of the equations of motion in terms of conventional and potential fields; variational formulations, both deterministic and statistic, and their application to channel flows; vortex dynamics; flows through porous media; and also acoustic waves through porous media 2021-05-01T15:49:00Z 2021-05-01T15:49:00Z 2020 book ONIX_20210501_9783039437474_1156 9783039437474 9783039437481 https://directory.doabooks.org/handle/20.500.12854/69410 eng application/octet-stream Attribution 4.0 International https://mdpi.com/books/pdfview/book/3212 https://mdpi.com/books/pdfview/book/3212 MDPI - Multidisciplinary Digital Publishing Institute 10.3390/books978-3-03943-748-1 10.3390/books978-3-03943-748-1 46cabcaa-dd94-4bfe-87b4-55023c1b36d0 9783039437474 9783039437481 144 Basel, Switzerland open access |
| spellingShingle | image processing streaky structures hairpin vortex attached-eddy vortex streamwise vortex wetting shock fronts shear flow viscosity capillarity kinematic waves log-law flow partitioning theory characteristic point location velocity discharge groundwater inrush the Luotuoshan coalmine damage mechanism karst collapse column poroacoustics Rubin–Rosenau–Gottlieb theory solitary waves and kinks Navier–Stokes equation stochastic Lagrangian flows stochastic variational principles stochastic geometric mechanics potential fields Clebsch variables Airy’s stress function Goursat functions Galilean invariance variational principles boundary conditions film flows analytical and numerical methods variational calculus deterministic and stochastic approaches incompressible and compressible flow continuum hypothesis advanced mathematical methods thema EDItEUR::T Technology, Engineering, Agriculture, Industrial processes::TB Technology: general issues::TBX History of engineering and technology Physical and Mathematical Fluid Mechanics |
| title | Physical and Mathematical Fluid Mechanics |
| title_full | Physical and Mathematical Fluid Mechanics |
| title_fullStr | Physical and Mathematical Fluid Mechanics |
| title_full_unstemmed | Physical and Mathematical Fluid Mechanics |
| title_short | Physical and Mathematical Fluid Mechanics |
| title_sort | physical and mathematical fluid mechanics |
| topic | image processing streaky structures hairpin vortex attached-eddy vortex streamwise vortex wetting shock fronts shear flow viscosity capillarity kinematic waves log-law flow partitioning theory characteristic point location velocity discharge groundwater inrush the Luotuoshan coalmine damage mechanism karst collapse column poroacoustics Rubin–Rosenau–Gottlieb theory solitary waves and kinks Navier–Stokes equation stochastic Lagrangian flows stochastic variational principles stochastic geometric mechanics potential fields Clebsch variables Airy’s stress function Goursat functions Galilean invariance variational principles boundary conditions film flows analytical and numerical methods variational calculus deterministic and stochastic approaches incompressible and compressible flow continuum hypothesis advanced mathematical methods thema EDItEUR::T Technology, Engineering, Agriculture, Industrial processes::TB Technology: general issues::TBX History of engineering and technology |
| topic_facet | image processing streaky structures hairpin vortex attached-eddy vortex streamwise vortex wetting shock fronts shear flow viscosity capillarity kinematic waves log-law flow partitioning theory characteristic point location velocity discharge groundwater inrush the Luotuoshan coalmine damage mechanism karst collapse column poroacoustics Rubin–Rosenau–Gottlieb theory solitary waves and kinks Navier–Stokes equation stochastic Lagrangian flows stochastic variational principles stochastic geometric mechanics potential fields Clebsch variables Airy’s stress function Goursat functions Galilean invariance variational principles boundary conditions film flows analytical and numerical methods variational calculus deterministic and stochastic approaches incompressible and compressible flow continuum hypothesis advanced mathematical methods thema EDItEUR::T Technology, Engineering, Agriculture, Industrial processes::TB Technology: general issues::TBX History of engineering and technology |
| url | ONIX_20210501_9783039437474_1156 |