Geometry (from Ancient Greek γεωμετρία (geōmetría) 'land measurement'; from γῆ (gê) 'earth, land' and μέτρον (métron) 'a measure') is a branch of mathematics...

(1992) La geometría del universo y otros ensayos de filosofía natural. (1994) Sophocles' Philoctetes. - Text and Commentary. (1997) El Paraíso de Cantor:...

indici e sulla curvatura di Riemann", Rend. Acc. Naz. Lincei (in Italian), 11 (5): 3–7 Luigi, Bianchi (1894), Lezioni di geometria differenziale (three volumes)...

Torus-based cryptography Torus knot Umbilic torus Villarceau circles Nociones de Geometría Analítica y Álgebra Lineal, ISBN 978-970-10-6596-9, Author: Kozak Ana...

1924; Vol. 4, 1934. Severi F. Lezioni di geometria algebrica : geometria sopra una curva, superficie di Riemann-integrali abeliani. Italian ed. 1908. Enriques...

was that the curve theory had incorporated with Brill–Noether theory the Riemann–Roch theorem in all its refinements (via the detailed geometry of the theta-divisor)...

Augustin-Louis Cauchy, Ludwig Schläfli, Johann Benedict Listing, Bernhard Riemann and Enrico Betti. Listing introduced the term "Topologie" in Vorstudien...

became influential mathematicians, such as Richard Dedekind and Bernhard Riemann. Gauss was born on 30 April 1777 in Brunswick in the Duchy of Brunswick-Wolfenbüttel...

Springer-Verlag. ISBN 0-387-96752-4. Santaló, Luis (1966) Geometría proyectiva, Editorial Universitaria de Buenos Aires Veblen, Oswald; Young, J. W. A. (1938)...

by means of elliptic and modular functions. 1859 – Bernhard Riemann formulates the Riemann hypothesis, which has strong implications about the distribution...

equations with regular singular points, 1908 - Josip Plemelj solves the Riemann problem about the existence of a differential equation with a given monodromic...

cases to exclude. Fano, G. (1892), "Sui postulati fondamentali della geometria proiettiva", Giornale di Matematiche, 30: 106–132 Collino, Conte & Verra...

_{i}(-1)^{i}h^{i}(X,{\mathcal {O}}_{X})=1-0+1=2.} On the other hand, the Riemann–Roch theorem (Noether's formula) says: χ ( X , O X ) = 1 12 ( c 1 ( X )...

mathematician Bernhard Riemann; here no parallel can be found and the angles in a triangle add up to more than 180°. Riemann also developed Riemannian...

being unbounded, cannot be integrated with the classical Riemann integral. So spaces of Riemann integrable functions would not be complete in the L 2 {\displaystyle...

t} in this limit, and the right side of this equality is just the Riemann integral of | f ′ ( t ) | {\displaystyle \left|f'(t)\right|} on [ a , b...

(Leibniz had already been of great influence to many Germans such as Bernhard Riemann). For example, Leibniz's phrase salva veritate, meaning interchangeability...

infinity. (In complex analysis, "infinity" is defined in terms of the Riemann sphere.) Inversion has the useful property that lines and circles are always...

all tests ever devised. Between 1914 and 1915, Einstein and Wander Johannes de Haas published a series papers on their experiments showing that a change...

Pflanzen-Hybriden (Experiments on Plant Hybridization). Brno, 1866. Genetics Riemann, Bernhard (Germany). Ueber die Hypothesen, welche der Geometrie zu Grunde...

Bochner–Martinelli–Koppelman formula or the solution of the inhomogeneous Cauchy–Riemann equations with compact support. The latter approach is due to Leon Ehrenpreis...

Michael (2010), "Some landmarks in the history of the tangential Cauchy Riemann equations" (PDF), Rendiconti di Matematica e delle sue Applicazioni, 30...

Cologne, Philippe de Vitry. Many medieval music manuscripts of Europe were anonymous, and later compilers such as Martin Gerbert and Edmond de Coussemaker assigned...

can be extended indefinitely to the statement that lines are unbounded. Riemann's elliptic geometry emerges as the most natural geometry satisfying this...

competitive examination for the chair of "Geometria analitica con elementi di Geometria Proiettiva e Geometria Descrittiva con Disegno" of the University...