Mathematical Modeling and Simulation in Mechanics and Dynamic Systems, 2nd Edition
Although it is considerably infeasible to make further contributions to the field of mechanics, the spectacular evolution of technology and numerical calculation techniques has played a significant role in the reconsideration of this opinion and in the development of an increasing number of sophisti...
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| Formáid: | Online |
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| Teanga: | Béarla |
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MDPI - Multidisciplinary Digital Publishing Institute
2024
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| Rochtain ar líne: | ONIX_20240514_9783725802098_338 |
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Níl clibeanna ann, Bí ar an gcéad duine le clib a chur leis an taifead seo!
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| _version_ | 1869529177270517760 |
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| collection | Directory of Open Access Books |
| description | Although it is considerably infeasible to make further contributions to the field of mechanics, the spectacular evolution of technology and numerical calculation techniques has played a significant role in the reconsideration of this opinion and in the development of an increasing number of sophisticated models. In turn, the outcomes of these state-of-the-art methodologies have surprised scholars due to the phenomena that occur in dynamic systems. Hence, researchers began studying mechanical systems with complicated behaviors, which can be observed by carrying out experiments and using computer models. The impetus in mechanics and dynamical systems has come from many sources: computer simulation, experimental science, mathematics, and modeling. Moreover, the key requirement for a successful observation is a nonlinearity, which the system must involve. However, it is vital to acknowledge that there is a wide range of influences that affect these systems, and computer experiments change the way in which we analyze them. Thus, this Special Issue includes topics such as modeling mechanical systems, new methods in dynamic systems, behavior simulations of mechanical systems, nonlinear systems, multibody systems with elastic elements, multi-degrees of freedom, mechanical systems, experimental modal analysis, and mechanics of materials. |
| format | Online |
| id | doab-20.500.12854ir-137742 |
| institution | Directory of Open Access Books |
| language | eng |
| publishDate | 2024 |
| publishDateRange | 2024 |
| publishDateSort | 2024 |
| publisher | MDPI - Multidisciplinary Digital Publishing Institute |
| publisherStr | MDPI - Multidisciplinary Digital Publishing Institute |
| record_format | ojs |
| spelling | doab-20.500.12854ir-1377422024-05-14T14:18:55Z Mathematical Modeling and Simulation in Mechanics and Dynamic Systems, 2nd Edition Scutaru, Maria Luminița Pruncu, Catalin I. Maggi’s equations Lagrange method Gibbs–Appell equations Hamilton formalism analytical mechanics modelling fault detection cavitation damage discharge pressure axial piston pump Sutterby nanofluid Riga plate entropy analysis bioconvection microorganisms HAM Lie symmetries invariants fourth-order Schrödinger equation anisotropic porous media ADINA system a priori estimate error Brinkman equation mini-element stability vibration friction effective friction coefficient negative gradient dust dispersion driven dog heading CFD model underground mining dynamic absorber multi degree of freedom mechanical system Burgers’ fluids isothermal MHD motions porous medium steady-state solutions steady or permanent state screw theory geometric algebra Hamilton’s equations sliding mode control Lyapunov theory experimentally obtained temperature distribution law relative temperature curves m parameter’s variation laws 2D steel structural elements testing bench reduced-scale models a posteriori error estimation FEM Laplacian operator quasi-Newtonian flows problem T-S fuzzy model time-varying delay singular systems sensor fault FE FTC n/a thema EDItEUR::M Medicine and Nursing::MK Medical specialties, branches of medicine::MKG Pharmacology::MKGW Psychopharmacology Although it is considerably infeasible to make further contributions to the field of mechanics, the spectacular evolution of technology and numerical calculation techniques has played a significant role in the reconsideration of this opinion and in the development of an increasing number of sophisticated models. In turn, the outcomes of these state-of-the-art methodologies have surprised scholars due to the phenomena that occur in dynamic systems. Hence, researchers began studying mechanical systems with complicated behaviors, which can be observed by carrying out experiments and using computer models. The impetus in mechanics and dynamical systems has come from many sources: computer simulation, experimental science, mathematics, and modeling. Moreover, the key requirement for a successful observation is a nonlinearity, which the system must involve. However, it is vital to acknowledge that there is a wide range of influences that affect these systems, and computer experiments change the way in which we analyze them. Thus, this Special Issue includes topics such as modeling mechanical systems, new methods in dynamic systems, behavior simulations of mechanical systems, nonlinear systems, multibody systems with elastic elements, multi-degrees of freedom, mechanical systems, experimental modal analysis, and mechanics of materials. 2024-05-14T14:18:48Z 2024-05-14T14:18:48Z 2024 book ONIX_20240514_9783725802098_338 9783725802098 9783725802104 https://directory.doabooks.org/handle/20.500.12854/137742 eng application/octet-stream Attribution-NonCommercial-NoDerivatives 4.0 International https://mdpi.com/books/pdfview/book/8972 https://mdpi.com/books/pdfview/book/8972 MDPI - Multidisciplinary Digital Publishing Institute 10.3390/books978-3-7258-0210-4 10.3390/books978-3-7258-0210-4 46cabcaa-dd94-4bfe-87b4-55023c1b36d0 9783725802098 9783725802104 224 open access |
| spellingShingle | Maggi’s equations Lagrange method Gibbs–Appell equations Hamilton formalism analytical mechanics modelling fault detection cavitation damage discharge pressure axial piston pump Sutterby nanofluid Riga plate entropy analysis bioconvection microorganisms HAM Lie symmetries invariants fourth-order Schrödinger equation anisotropic porous media ADINA system a priori estimate error Brinkman equation mini-element stability vibration friction effective friction coefficient negative gradient dust dispersion driven dog heading CFD model underground mining dynamic absorber multi degree of freedom mechanical system Burgers’ fluids isothermal MHD motions porous medium steady-state solutions steady or permanent state screw theory geometric algebra Hamilton’s equations sliding mode control Lyapunov theory experimentally obtained temperature distribution law relative temperature curves m parameter’s variation laws 2D steel structural elements testing bench reduced-scale models a posteriori error estimation FEM Laplacian operator quasi-Newtonian flows problem T-S fuzzy model time-varying delay singular systems sensor fault FE FTC n/a thema EDItEUR::M Medicine and Nursing::MK Medical specialties, branches of medicine::MKG Pharmacology::MKGW Psychopharmacology Mathematical Modeling and Simulation in Mechanics and Dynamic Systems, 2nd Edition |
| title | Mathematical Modeling and Simulation in Mechanics and Dynamic Systems, 2nd Edition |
| title_full | Mathematical Modeling and Simulation in Mechanics and Dynamic Systems, 2nd Edition |
| title_fullStr | Mathematical Modeling and Simulation in Mechanics and Dynamic Systems, 2nd Edition |
| title_full_unstemmed | Mathematical Modeling and Simulation in Mechanics and Dynamic Systems, 2nd Edition |
| title_short | Mathematical Modeling and Simulation in Mechanics and Dynamic Systems, 2nd Edition |
| title_sort | mathematical modeling and simulation in mechanics and dynamic systems 2nd edition |
| topic | Maggi’s equations Lagrange method Gibbs–Appell equations Hamilton formalism analytical mechanics modelling fault detection cavitation damage discharge pressure axial piston pump Sutterby nanofluid Riga plate entropy analysis bioconvection microorganisms HAM Lie symmetries invariants fourth-order Schrödinger equation anisotropic porous media ADINA system a priori estimate error Brinkman equation mini-element stability vibration friction effective friction coefficient negative gradient dust dispersion driven dog heading CFD model underground mining dynamic absorber multi degree of freedom mechanical system Burgers’ fluids isothermal MHD motions porous medium steady-state solutions steady or permanent state screw theory geometric algebra Hamilton’s equations sliding mode control Lyapunov theory experimentally obtained temperature distribution law relative temperature curves m parameter’s variation laws 2D steel structural elements testing bench reduced-scale models a posteriori error estimation FEM Laplacian operator quasi-Newtonian flows problem T-S fuzzy model time-varying delay singular systems sensor fault FE FTC n/a thema EDItEUR::M Medicine and Nursing::MK Medical specialties, branches of medicine::MKG Pharmacology::MKGW Psychopharmacology |
| topic_facet | Maggi’s equations Lagrange method Gibbs–Appell equations Hamilton formalism analytical mechanics modelling fault detection cavitation damage discharge pressure axial piston pump Sutterby nanofluid Riga plate entropy analysis bioconvection microorganisms HAM Lie symmetries invariants fourth-order Schrödinger equation anisotropic porous media ADINA system a priori estimate error Brinkman equation mini-element stability vibration friction effective friction coefficient negative gradient dust dispersion driven dog heading CFD model underground mining dynamic absorber multi degree of freedom mechanical system Burgers’ fluids isothermal MHD motions porous medium steady-state solutions steady or permanent state screw theory geometric algebra Hamilton’s equations sliding mode control Lyapunov theory experimentally obtained temperature distribution law relative temperature curves m parameter’s variation laws 2D steel structural elements testing bench reduced-scale models a posteriori error estimation FEM Laplacian operator quasi-Newtonian flows problem T-S fuzzy model time-varying delay singular systems sensor fault FE FTC n/a thema EDItEUR::M Medicine and Nursing::MK Medical specialties, branches of medicine::MKG Pharmacology::MKGW Psychopharmacology |
| url | ONIX_20240514_9783725802098_338 |