Adolf Hurwitz (German: [ˈaːdɔlf ˈhʊʁvɪts]; 26 March 1859 – 18 November 1919) was a German mathematician who worked on algebra, analysis, geometry and...

mathematician Adolf Hurwitz independently proposed in 1895 to arrange the coefficients of the polynomial into a square matrix, called the Hurwitz matrix, and...

makes it a subring of the ring of all quaternions H. Hurwitz quaternions were introduced by Adolf Hurwitz (1919). A Lipschitz quaternion (or Lipschitz integer)...

zeta function is ζ(s,1). The Hurwitz zeta function is named after Adolf Hurwitz, who introduced it in 1882. The Hurwitz zeta function has an integral...

Adolf Hurwitz (1859–1919), German mathematician Adolf Holtzmann (1810–1870), German philologist Adolf Hütter (born 1970), Austrian footballer Adolf Jensen...

the surname include: Adolf Hurwitz (1859–1919), German mathematician Andrew D. Hurwitz (born 1947), American judge David Hurwitz (disambiguation), multiple...

curves, a Hurwitz surface can also be called a Hurwitz curve. The theorem is named after Adolf Hurwitz, who proved it in (Hurwitz 1893). Hurwitz's bound also...

In mathematics, Hurwitz's theorem is a theorem of Adolf Hurwitz (1859–1919), published posthumously in 1923, solving the Hurwitz problem for finite-dimensional...

theorem was proved in 1895, and it was named after Edward John Routh and Adolf Hurwitz. Let f(z) be a polynomial (with complex coefficients) of degree n with...

In mathematics, the Riemann–Hurwitz formula, named after Bernhard Riemann and Adolf Hurwitz, describes the relationship of the Euler characteristics of...

with that of their corresponding limit. The theorem is named after Adolf Hurwitz. Let {fk} be a sequence of holomorphic functions on a connected open...

1933, though its special case for Lie groups had been introduced by Adolf Hurwitz in 1897 under the name "invariant integral". Haar measures are used...

In mathematics, a Hurwitz polynomial (named after German mathematician Adolf Hurwitz) is a polynomial whose roots (zeros) are located in the left half-plane...

The Radon–Hurwitz numbers ρ ( n ) {\displaystyle \rho (n)} occur in earlier work of Johann Radon (1922) and Adolf Hurwitz (1923) on the Hurwitz problem...

of a single variable, named after Wilhelm Wirtinger. It was used by Adolf Hurwitz in 1901 to give a new proof of the isoperimetric inequality for curves...

Independently, Adolf Hurwitz analyzed system stability using differential equations in 1877, resulting in what is now known as the Routh–Hurwitz theorem. A...

In mathematics, Hurwitz determinants were introduced by Adolf Hurwitz (1895), who used them to give a criterion for all roots of a polynomial to have...

In Riemann surface theory and hyperbolic geometry, a Hurwitz surface, named after Adolf Hurwitz, is a compact Riemann surface with precisely 84(g − 1)...

associated with the names of Hermann Minkowski (Albert Einstein's teacher), Adolf Hurwitz, Ferdinand von Lindemann and David Hilbert, who was one of the greatest...

In mathematics, the Hurwitz problem (named after Adolf Hurwitz) is the problem of finding multiplicative relations between quadratic forms which generalise...

a device in the representation theory of Lie groups, introduced by Adolf Hurwitz (1897) for the special linear group and by Hermann Weyl for general...

(1809–1869), geologist. Ferdinand von Roemer (1818–1891), geologist. Adolf Hurwitz (1859–1919), mathematician, worked on algebra, analysis, geometry and...

Hurwitz's theorem can refer to several theorems named after Adolf Hurwitz: Hurwitz's theorem (complex analysis) Riemann–Hurwitz formula in algebraic geometry...

examined further in 1874 by Edward Routh, Charles Sturm, and in 1895, Adolf Hurwitz, all of whom contributed to the establishment of control stability criteria...

In mathematics, the Routh–Hurwitz matrix, or more commonly just Hurwitz matrix, corresponding to a polynomial is a particular matrix whose nonzero entries...

Brill taught advanced courses to many excellent students, including Adolf Hurwitz, Walther von Dyck, Karl Rohn, Carl Runge, Max Planck, Luigi Bianchi...

further by David Hilbert (1893), and was finally made elementary by Adolf Hurwitz[citation needed] and Paul Gordan. The square root of 2 was likely the...

cannot suppress the ε in the statement of Thue-Siegel-Roth theorem. Adolf Hurwitz (1891) strengthened this result, proving that for every irrational number...

of Riemann surfaces was elaborated by Felix Klein and particularly Adolf Hurwitz. This area of mathematics is part of the foundation of topology and...

In number theory, Hurwitz's theorem, named after Adolf Hurwitz, gives a bound on a Diophantine approximation. The theorem states that for every irrational...