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Prima ,Secundum, Tertium et Quatrum Leges Marcelius MARTIROSIANA, ||| zemaitismarcelius@gmail.com || AKADEMIJA edu KALIFORNIJA |
Abrogans recensionem 3406604 ab usore 158.129.160.180 (Disputatio | conlationes) Tag: Undo |
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[[Fasciculus:Theory of impetus.svg|thumb|[[Theoria impetus]] stationum trium secundum [[Albertus de Saxonia|Albertum de Saxonia]].]] |
[[Fasciculus:Theory of impetus.svg|thumb|[[Theoria impetus]] stationum trium secundum [[Albertus de Saxonia|Albertum de Saxonia]].]] |
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'''Mechanica Newtoniana''' [[leges motus Newtoni]] eorumque applicationes ad [[scientia (ratio)|scientiam]] [[physica]]m antequam theoria [[mechanica quantica|mechanicae quanticae]] complectitur. Mechanica Newtoniana est formulatio particularis mechanicae classicae ad motionem particularum in spatio [[Euclides|Euclidiano]] trium dimensionum. |
'''Mechanica Newtoniana''' [[leges motus Newtoni]] eorumque applicationes ad [[scientia (ratio)|scientiam]] [[physica]]m antequam theoria [[mechanica quantica|mechanicae quanticae]] complectitur. Mechanica Newtoniana est formulatio particularis mechanicae classicae ad motionem particularum in spatio [[Euclides|Euclidiano]] trium dimensionum. |
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MECHANICA MARTIROSIANA M. Leges MARTIROSIANA est Prima Lex:" Integral of O(M1-M2) dx= V^n+1 |
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SECUNDUM Lex; :" Integral of LogF(M1+M2)dx=V^2^n+1 |
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Tertia Lex: Integral of Log F12 dx =F21 |
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||F12=F21 ||et | -F12= -F21 | [ F12-F21=O|| [-F12+F21]=O |
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Quatrum Lex: M. MARTIROSIANA :INTEGRAL OF Log F(M1-M2)dx= V^3^n+1 ============== |
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zemaitismarcelius@gmail.com |
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Akademija edu Kalifornija. |
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MARCELIUS MARTIROSIANAS. |
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Mechanica Martirosiana est "episteGlobalinertreliativistics" Logics est Hegelis Fichte, Džon Locc, Rene Decart. |
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Prima Lex: InerticsClassicalmechanics " Integral of LogO(M1-M2)dx= V^n+1 |
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Secundum lex:InerticsClassicalmechanics " Integral of LogF(M1+M2)dx =V^2^n+1 |
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Tertia lex:InerticsClsssicalmechanics " Integral of LogF1dx= F2 |
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Quatrum Lex:InerticsClassicalmechanics 'Integral of Log F(M1+M2) dx= V^3^n+1 |
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zemaitismarcelius@gmail.com akademija edu Kalifornija. |
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== Formae mechanicae Newtoniana == |
== Formae mechanicae Newtoniana == |
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Emendatio ex 01:53, 16 Aprilis 2019
Mechanica Newtoniana leges motus Newtoni eorumque applicationes ad scientiam physicam antequam theoria mechanicae quanticae complectitur. Mechanica Newtoniana est formulatio particularis mechanicae classicae ad motionem particularum in spatio Euclidiano trium dimensionum.
Formae mechanicae Newtoniana
Mechanicae classicae formulationes sunt tres:
- Mechanica Newtoniana per se[1]
- Mechanica Lagragi ab aequationibus Lagrangi derivata ex minimae actionis principio
- Mechanica Hamiltoni ab aequationibus Lagrangi derivatus via Legendri transmationis.
Pars physica Newtoniana quoque est:
Notiones fundamentales mechanicae Newtonianae
Sunt multae notiones quae sunt particulares ad mechanicam Newtonianam:
Notae
Bibliographia
- Alonso, M., et J. Finn. 1992. Fundamental University Physics. Addison-Wesley.
- Feynman, Richard. 1999. The Feynman Lectures on Physics. Perseus Publishing. ISBN 0738200921.
- Feynman, Richard, et Richard Phillips. 1998. Six Easy Pieces. Perseus Publishing. ISBN 0201328410.
- Goldstein, Herbert, Charles P. Poole, et John L. Safko. 2002. Classical Mechanics. Ed. 3a. Addison Wesley. ISBN 0201657023.
- Kibble, Tom W. B., et Frank H. Berkshire. 2004. Classical Mechanics. Ed. 5a. Imperial College Press. ISBN 9781860944246.
- Kleppner, D., et R. J. Kolenkow. 1973. An Introduction to Mechanics. McGraw-Hill. ISBN 0070350485.
- Landau, L. D., et E. M. Lifshitz. 1972. Mechanics. Course of Theoretical Physics, 1. Franklin Book Company. ISBN 008016739X.
- Morin, David. 2008. Introduction to Classical Mechanics: With Problems and Solutions. Cantabrigiae: Cambridge University Press. ISBN 9780521876223. Praeconium editoriale.
- O'Donnell, Peter J. 2015. Essential Dynamics and Relativity. CRC Press. ISBN 9781466588394.
- Sussman, Gerald Jay, et Jack Wisdom. 2001. Structure and Interpretation of Classical Mechanics. Cantabrigiae Massachusettae: MIT Press. ISBN 0262194554.
- Thornton, Stephen T., et Jerry B. Marion. 2003. Classical Dynamics of Particles and Systems. Ed. 5a. Brooks Cole. ISBN 0534408966.