Vito Volterra KBE FRS(For) HFRSE (/voʊlˈtɛrə/, Italian: [ˈviːto volˈtɛrra]; 3 May 1860 – 11 October 1940) was an Italian mathematician and physicist,...
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yet has positive measure. The Smith–Volterra–Cantor set is named after the mathematicians Henry Smith, Vito Volterra and Georg Cantor. In an 1875 paper...
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equations were introduced by Vito Volterra and then studied by Traian Lalescu in his 1908 thesis, Sur les équations de Volterra, written under the direction...
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Product integral (section Type I: Volterra integral)
of calculus. The product integral was developed by the mathematician Vito Volterra in 1887 to solve systems of linear differential equations. The classical...
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mathematician Vito Volterra, in his work dating from 1887. Norbert Wiener became interested in this theory in the 1920s due to his contact with Volterra's student...
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The Lotka–Volterra equations, also known as the Lotka–Volterra predator–prey model, are a pair of first-order nonlinear differential equations, frequently...
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In mathematics, Volterra's function, named for Vito Volterra, is a real-valued function V defined on the real line R with the following curious combination...
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area of functional analysis and operator theory, the Volterra operator, named after Vito Volterra, is a bounded linear operator on the space L2[0,1] of...
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Italian painter Francesco da Volterra, Italian painter Vito Volterra (1860–1940), Italian mathematician Lotka–Volterra equations, also known as the predator–prey...
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predator–prey model, developed simultaneously but independently of Vito Volterra. The Lotka–Volterra model is still the basis of many models used in the analysis...
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materials arises from the pioneering articles of Ludwig Boltzmann and Vito Volterra, in which they sought an extension of the concept of an elastic material...
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been introduced in 1887 by the Italian mathematician and physicist Vito Volterra. The theory of nonlinear functionals was continued by students of Hadamard...
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Moser (1975) and is named after Vito Volterra. The Volterra lattice is a special case of the generalized Lotka–Volterra equation describing predator–prey...
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Ecosystem model (section The Lotka–Volterra equations)
ecological models is the predator-prey model of Alfred J. Lotka (1925) and Vito Volterra (1926). This model takes the form of a pair of ordinary differential...
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composer Giovanni Battista Pergolesi (Jesi); mathematician and physicist Vito Volterra (Ancona); footballer Roberto Mancini (Jesi); Pope Leo XII (Genga); Pope...
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[citation needed] Volterra is named for Vito Volterra, an Italian mathematician and physicist, who is best known as the father of the Volterra series. "Maxim...
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Suslov [ru] Matvej Tichomandrickij [ru] F. J. Vaes Giuseppe Veronese Vito Volterra Helge von Koch Jules Andrade Léon Autonne Anton Börsch Émile Borel Pierre...
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In 1926 he married Luisa Volterra, daughter of the mathematician Vito Volterra. D'Ancona's work and discussions with Volterra on the effect of reduced...
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describing the elastic fields of the defects was originally developed by Vito Volterra in 1907. In 1934, Egon Orowan, Michael Polanyi and G. I. Taylor, proposed...
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earlier work on the generalization of the theorems of vector calculus by Vito Volterra, Édouard Goursat, and Henri Poincaré. This modern form of Stokes' theorem...
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case of composition products considered by the Italian mathematician Vito Volterra in 1913. When a function g T {\displaystyle g_{T}} is periodic, with...
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converse is not true. In fact, any metrizable Volterra space is Baire. The name refers to a paper of Vito Volterra in which he uses the fact that (in modern...
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based in Italy. It was founded on December 7, 1922, by Luigi Bianchi, Vito Volterra, and most notably, Salvatore Pincherle, who became the Union's first...
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the theory of analytic functionals: he was a student and follower of Vito Volterra. Later in life, he proposed scientific theories of sweeping scope. Luigi...
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Mathematician Vito Volterra equated the relationship between two species independent from Lotka. Together, Lotka and Volterra formed the Lotka–Volterra model...
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Cantor set (section Smith–Volterra–Cantor set)
128. The "Cantor set" was also discovered in 1881 by Vito Volterra (1860–1940). See: Volterra, Vito (1881), "Alcune osservazioni sulle funzioni punteggiate...
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algebraic topology. Unifying the work on function spaces of Georg Cantor, Vito Volterra, Cesare Arzelà, Jacques Hadamard, Giulio Ascoli and others, Maurice...
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Antonio Salandra, Sabino Cassese and Giuliano Amato; mathematician Vito Volterra; pharmacologist and Nobel Laureate in Physiology or Medicine Daniel...
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analysis led him to study with other major names in analysis such as Vito Volterra and Henri Lebesgue. In his dissertation Sur les fonctions de variable...
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Convegno internazionale in memoria di Vito Volterra (8–11 ottobre 1990) [International congress in memory of Vito Volterra (October 8–11, 1990)], Atti dei Convegni...
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