Mathematics has been regarded by many intellectuals as the most rigorous and involved of all academic accomplishments. It is the true pure science that defines the laws of physics, chemistry, economics, computer science and countless other real-world and theoretical pursuits . Math is the universal language that describes everything from the cosmos to how molecules bond and react.
Math is the basis of all science and modern technology. Space travel, GPS, airplanes and internet search engines would not exist today without advanced math and skilled mathematicians. If you enjoy math and find it interesting, than you are not alone. Mathematics is both beautiful and fun. It is also incredibly important in today’s modern society. A major in mathematics is a wonderful and valuable degree. Mathematicians are conversant and often knowledgeable in many fields. Professional graduate schools in engineering, business, medicine, and law respect mathematics undergraduate students for their analytical thinking and versatile problem solving skills.
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- 1/2. The main result is that a certain average related to the logarithm of L(s, ) with respect to , or of the Riemann zeta-function (s) with respect to I s, can be expressed as an integral involving a density function, which depends only on and can be explicitly constr […]">ON CERTAIN MEAN VALUES AND THE VALUE-DISTRIBUTION OF LOGARITHMS OF DIRICHLET L-FUNCTIONSWe study the value-distribution of Dirichlet L-functions L(s, ) in the half-plane = R s>1/2. The main result is that a certain average related to the logarithm of L(s, ) with respect to , or of the Riemann zeta-function (s) with respect to I s, can be expressed as an integral involving a density function, which depends only on and can be explicitly constr […]Ihara, Y., Matsumoto, K.
- JORGENSEN'S INEQUALITY AND COLLARS IN n-DIMENSIONAL QUATERNIONIC HYPERBOLIC SPACEIn this paper, we obtain analogues of Jørgensen's inequality for non-elementary groups of isometries of quaternionic hyperbolic n-space generated by two elements, one of which is loxodromic. Our result gives some improvement over earlier results of Kim and Markham. These results also apply to complex hyperbolic space and give improvements on results of […]Cao, W., Parker, J. R.
- (N, ) maps a Riemannian manifold to a symplectic manifold. This functional arises in theoretical physics as the strong coupling limit of the Faddeev–Hopf energy, and may be regarded as a symplectic analogue of the Dirichlet energy familiar from harmonic map theory. The H […]">SOME GLOBAL MINIMIZERS OF A SYMPLECTIC DIRICHLET ENERGYThe variational problem for the functional F=1/2M||*||2 is considered, where :(M, g)->(N, ) maps a Riemannian manifold to a symplectic manifold. This functional arises in theoretical physics as the strong coupling limit of the Faddeev–Hopf energy, and may be regarded as a symplectic analogue of the Dirichlet energy familiar from harmonic map theory. The H […]Speight, J. M., Svensson, M.
- 1/2. The main result is that a certain average related to the logarithm of L(s, ) with respect to , or of the Riemann zeta-function (s) with respect to I s, can be expressed as an integral involving a density function, which depends only on and can be explicitly constr […]">ON CERTAIN MEAN VALUES AND THE VALUE-DISTRIBUTION OF LOGARITHMS OF DIRICHLET L-FUNCTIONS
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I recently finished my bachelors of science in mathematics from an accredited American university. I am now planning to go back to school to get an undergrad degree in computer science. What job opportunities would I have with a double major in math and computer science?
I am mathematics major working in finance in hongkong. Math is best degree for me because i use it every day when stock trading. I think everybody should study more math. The world would be much smarter.