Discover

Joseph Louis Lagrange

Personal Information

Born January 1, 1736
Died January 1, 1813 (77 years old)
Turin, Kingdom of Sardinia
Also known as: La Grange, Joseph Louis comte, Lagrange, Joseph Louis comte
9 books
0.0 (0)
6 readers

Description

There is no description yet, we will add it soon.

Books

Newest First

Œuvres

Jan Potocki, Sophie, comtesse de Ségur, Antoine Laurent Lavoisier, Joseph Louis Lagrange, James Joyce, Jean François Paul de Gondi de Retz, Lewis Carroll, Paul-Louis Courier, Antoine Léonard Thomas, Stéphane Mallarmé, Nicolas Malebranche, Henri Hymans, Jean Paul Marat, Rosa Luxemburg, Mikhail Aleksandrovich Bakunin, Arthur, comte de Gobineau, Lucius Accius, Arthur Rimbaud, Bernardin de Saint-Pierre, Achille Mbembe, Rudyard Kipling, Pierre Augustin Caron de Beaumarchais, Charles-Louis de Secondat baron de La Brède et de Montesquieu, François duc de La Rochefoucauld, Paul de Kock, Francis de Sales, Lucian of Samosata, Jacques Maritain, Philo of Alexandria, 谷崎潤一郎, Magali Bessone, Henri-Dominique Lacordaire, Simone Weil, Alexis de Tocqueville, François Villon, Bartolomé de las Casas, Jean de La Bruyère, Jean de La Fontaine, Louis Pasteur, Alphonse de Lamartine, Gérard de Nerval, Jacques Bénigne Bossuet, Pierre Maine de Biran, Camille Desmoulins, Turgot, Claude Joseph Dorat, Henri Poincaré, Olympe de Gouges, Jean-Pierre Vernant, Emile Coué, Marquis de Sade, Jean-Pierre Serre, Emmanuel Mounier, Denis Diderot, Friedrich Nietzsche, Gustave Flaubert, Armand Borel, Teresa of Avila, Joseph Conrad, Molière, Gérard Desargues, Alphonse Daudet, Jean-Baptiste Massillon, Frantz Fanon, Ernst Troeltsch, François Rabelais, Emil Cioran, Anatole France, Henri Bergson, François de Salignac de La Mothe-Fénelon, Charles Augustin Sainte-Beuve, Proudhon M., Pierre Corneille, Edmé Mariotte
0.0 (0)
0

Mécanique analytique

0.0 (0)
3

J. L. Lagrange is a name well known to students in all branches of mathematics and applied mathematics. But by far his most famous work deals with mechanics - the Mecanique Analytique. In this work, he used the Principle of Virtual Work as the foundation for all of mechanics and thereby brought together statics, hydrostatics, dynamics and hydrodynamics. His approach differed significantly from the mechanics of Newton and the physical approach to mechanics of Laplace and Poisson. The difference is due primarily to the introduction by Lagrange of a fictitious constraint force. The purpose of the constraint force is to enforce an algebraic relation between the coordinates of the parts of a continuous body or between various bodies. Moreover, the physical origin of this force does not have to be known. From this point, Lagrange utilizes the methodology of the Calculus of Variations - a methodology which he himself developed - to vary the configuration of a system in statics or the path of a system in dynamics in order to obtain the governing differential equations. Audience: Historians of science, mathematicians, physicists and engineers, and scholars specializing in classical mechanics, celestial mechanics, mathematics of mechanics and mechanics in general.