Matches in DBpedia 2014 for { ?s ?p The Taub–NUT space (/tɑːb nʌt/ or /tɑːb ɛnjuːˈtiː/) is an exact solution to Einstein's equations, a model universe formulated in the framework of general relativity. The Taub–NUT metric was found by Abraham Haskel Taub (1951), and extended to a larger manifold by E. Newman, L. Tamburino, and T. Unti (1963), whose initials form the "NUT" of "Taub–NUT".Taub's solution is an empty space solution of Einstein's equations with topology R×S3 and metricwhere and m and l are positive constants. Taub's metric has coordinate singularities at U=0, t=m+(m2+l2)1/2, and Newman, Tamburino and Unti showed how to extend the metric across these surfaces.. }
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- Taub–NUT_space abstract "The Taub–NUT space (/tɑːb nʌt/ or /tɑːb ɛnjuːˈtiː/) is an exact solution to Einstein's equations, a model universe formulated in the framework of general relativity. The Taub–NUT metric was found by Abraham Haskel Taub (1951), and extended to a larger manifold by E. Newman, L. Tamburino, and T. Unti (1963), whose initials form the "NUT" of "Taub–NUT".Taub's solution is an empty space solution of Einstein's equations with topology R×S3 and metricwhere and m and l are positive constants. Taub's metric has coordinate singularities at U=0, t=m+(m2+l2)1/2, and Newman, Tamburino and Unti showed how to extend the metric across these surfaces.".