Christiaan Huygens

Christiaan Huygens, Lord of Zeelhem, FRS (/ˈhaɪɡənz/ HY-gənz,[4] US also /ˈhɔɪɡənz/ HOY-gənz,[5][6] Dutch: [ˈkrɪstijaːn ˈɦœyɣə(n)s] (listen); also spelled Huyghens; Latin: Hugenius; 14 April 1629 – 8 July 1695) was a Dutch mathematician, physicist, engineer, astronomer, and inventor, who is regarded as one of the most important figures in the Scientific Revolution.[7][8] In physics, Huygens made seminal contributions to optics and mechanics, while as an astronomer he is chiefly known for his studies of the rings of Saturn and the discovery of its moon Titan. As an engineer and inventor, he improved the design of telescopes and invented the pendulum clock, a breakthrough in timekeeping and the most accurate timekeeper for almost 300 years. An exceptionally talented mathematician and physicist, Huygens was the first to idealize a physical problem by a set of mathematical parameters,[9] and the first to fully mathematize a mechanistic explanation of an unobservable physical phenomenon.[10] For these reasons, he has been called the first theoretical physicist and one of the founders of modern mathematical physics.[11][12]

Christiaan Huygens FRS
Huygens by Caspar Netscher (1671), Museum Boerhaave, Leiden[1]
Born	(1629-04-14)14 April 1629 The Hague, Dutch Republic
Died	8 July 1695(1695-07-08) (aged 66) The Hague, Dutch Republic
Alma mater	University of Leiden University of Angers
Known for	List Aerial telescope Balance spring Birefringence Centrifugal force Centripetal force Collision formulae Discovery of Titan Explanation of Saturn's rings Evolute Gambler's ruin Huygens's engine Huygenian eyepiece Huygens–Fresnel principle Huygens's lemniscate Huygens–Steiner theorem Huygens's tritone Involute Injection locking Repetition pitch Magic lantern Pendulum clock Problem of points Tautochrone curve Tractrix Wave theory 31 equal temperament musical tuning
Scientific career
Fields	Mathematics Physics Astronomy Mechanics Horology
Institutions	Royal Society of London French Academy of Sciences
Academic advisors	Frans van Schooten
Influences	Galileo Galilei René Descartes
Influenced	Gottfried Wilhelm Leibniz Isaac Newton[2][3]
Signature

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Huygens first identified the correct laws of elastic collision in his work De Motu Corporum ex Percussione, completed in 1656 but published posthumously in 1703.[13] In 1659, Huygens derived geometrically the formula in classical mechanics for the centrifugal force in his work De vi Centrifuga, a decade before Newton.[14] In optics, he is best known for his wave theory of light, which he described in his Traité de la Lumière (1690). His theory of light was initially rejected in favour of Newton's corpuscular theory of light, until Augustin-Jean Fresnel adopted Huygens's principle to give a complete explanation of the rectilinear propagation and diffraction effects of light in 1821. Today this principle is known as the Huygens–Fresnel principle.

Huygens invented the pendulum clock in 1657, which he patented the same year. His horological research resulted in an extensive analysis of the pendulum in Horologium Oscillatorium (1673), regarded as one of the most important 17th century works on mechanics.[9] While it contains descriptions of clock designs, most of the book is an analysis of pendular motion and a theory of curves. In 1655, Huygens began grinding lenses with his brother Constantijn to build refracting telescopes. He discovered the first of Saturn's moons, Titan, and was the first to explain Saturn's strange appearance as due to "a thin, flat ring, nowhere touching, and inclined to the ecliptic."[15] In 1662 Huygens developed what is now called the Huygenian eyepiece, a telescope with two lenses to diminish the amount of dispersion.[16]

As a mathematician, Huygens developed the theory of evolutes and wrote on games of chance and the problem of points in Van Rekeningh in Spelen van Gluck, which Frans van Schooten translated and published as De Ratiociniis in Ludo Aleae (1657).[17] The use of expectation values by Huygens and others would later inspire Jacob Bernoulli's work on probability theory.[18][19]