Science

Famous Equations in Physics

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Equation
Name
Author
Year
Field
Significance
E = mc^2
Mass-Energy Equivalence
Albert Einstein1905Special RelativityMass and energy are interchangeable; foundation of nuclear physics and cosmology
F = ma
Newton's Second Law
Isaac Newton1687Classical MechanicsDefines force as the product of mass and acceleration; bedrock of classical physics
F = G m1 m2 / r^2
Newton's Law of Universal Gravitation
Isaac Newton1687GravitationFirst unified terrestrial and celestial mechanics; predicted planetary motion
i hbar dpsi/dt = H psi
Schrodinger Equation
Erwin Schrodinger1926Quantum MechanicsDescribes evolution of quantum wavefunctions; cornerstone of quantum theory
Nabla.E = rho/eps0
Maxwell's Equations (set of 4)
James Clerk Maxwell1865ElectromagnetismUnified electricity, magnetism and light; predicted electromagnetic waves
R_mu_nu - 1/2 g_mu_nu R = 8 pi G T_mu_nu
Einstein Field Equations
Albert Einstein1915General RelativityGravity as curvature of spacetime; predicted black holes, gravitational waves
PV = nRT
Ideal Gas Law
Benoit Paul Emile Clapeyron1834ThermodynamicsRelates pressure, volume and temperature of gases; basis of chemical engineering
S = k log W
Boltzmann Entropy Formula
Ludwig Boltzmann1877Statistical MechanicsLinks entropy to microscopic states; connects thermodynamics to atomic theory
delta x delta p >= hbar/2
Heisenberg Uncertainty Principle
Werner Heisenberg1927Quantum MechanicsFundamental limit on simultaneous knowledge of position and momentum
i gamma^mu partial_mu psi = m psi
Dirac Equation
Paul Dirac1928Quantum Field TheoryUnified quantum mechanics and special relativity; predicted antimatter
E = h f
Planck-Einstein Relation
Max Planck / Einstein1900Quantum MechanicsEnergy of photons is quantized; launched quantum theory
c^2 = a^2 + b^2
Pythagorean Theorem
Pythagoras-530GeometryFoundation of Euclidean geometry and distance metrics in physics
F = q(E + v x B)
Lorentz Force Law
Hendrik Lorentz1895ElectromagnetismForce on a charged particle in electric and magnetic fields
dS >= 0
Second Law of Thermodynamics
Rudolf Clausius1850ThermodynamicsEntropy of isolated systems never decreases; defines arrow of time
H = -sum p log p
Shannon Information Entropy
Claude Shannon1948Information TheoryQuantifies information; foundation of digital communication and computing
Nabla^2 phi = 4 pi G rho
Poisson Equation for Gravity
Simeon Denis Poisson1813Classical GravitationRelates gravitational potential to mass distribution; used in astrophysics
lambda = h/p
de Broglie Wavelength
Louis de Broglie1924Quantum MechanicsMatter has wave properties; established wave-particle duality for electrons
f' = f (c +- v)/(c -+ v)
Relativistic Doppler Effect
Christian Doppler / Einstein1905RelativityExplains redshift of distant galaxies; evidence for expanding universe
R = H0 d
Hubble's Law
Edwin Hubble1929CosmologyUniverse is expanding; galaxies recede at speed proportional to distance
sigma T^4
Stefan-Boltzmann Law
Josef Stefan / Boltzmann1879ThermodynamicsBlackbody radiation power scales with temperature to the fourth power

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