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  1. 16 de may. de 2024 · Ganador del Premio Nobel de Física en el año 1902 y diseñador oficial de los primeros sellos postales de los Países Bajos, Hendrick Lorentz fue un científico que dejó huella en la historia de la ciencia.

  2. 23 de may. de 2024 · Hendrik Antoon Lorentz (right) after whom the Lorentz group is named and Albert Einstein whose special theory of relativity is the main source of application. Photo taken by Paul Ehrenfest 1921. The Lorentz group is a Lie group of symmetries of the spacetime of special relativity.

  3. 15 de may. de 2024 · Lorentz transformations, set of equations in relativity physics that relate the space and time coordinates of two systems moving at a constant velocity relative to each other.

    • The Editors of Encyclopaedia Britannica
  4. 21 de may. de 2024 · Still around 1870, during his studies at Leiden University, the later Nobel Prize winner Hendrik Antoon Lorentz had to conclude that the new school type Higher Civic School (HBS) created by the Dutch government, which was intended to provide the business community and the government with well-educated young people in order to boost ...

  5. Hace 5 días · 1899 – Hendrik Antoon Lorentz publishes the Lorentz transformations. 1900s The U.S. Navy's nuclear-powered Task Force 1 underway for Operation Sea Orbit in the Mediterranean, 1964. 1902 – Paul Gerber explains the movement of the perihelion of Mercury using finite speed of gravity.

  6. www.cosmos-indirekt.de › Physik-Schule › LorentzfaktorLorentzfaktor – Physik-Schule

    18 de may. de 2024 · Er wurde von Hendrik Antoon Lorentz im Rahmen der von ihm ausgearbeiteten Lorentz-Transformation entwickelt, die die mathematische Grundlage der speziellen Relativitätstheorie bildet. Der Lorentzfaktor ist definiert als: γ = 1 1 − ( v c) 2 ≥ 1. v bezeichnet die Relativgeschwindigkeit zweier Bezugssysteme.

  7. 4 de may. de 2024 · In Electrodynamics: Spacetime electromagnetic induction in empty space and in material trajectories, challenges to Lorentz force rule. Brief concluding remarks are outlined in § 20 . The guiding idea in our contributions is the geometric paradigm that qualifies material fields on one side and spacetime or spatial fields on the other ...

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