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Tailoring exciplex formation in metal-induced supramolecular organization.
Dalton TransLe-Hoang G, Guénée L, Piguet C.
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Comprehensive Physiology, 2012
AbstractMovement is accomplished by the controlled activation of motor unit populations. Our understanding of motor unit physiology has been derived from experimental work on the properties of single motor units and from computational studies that have integrated the experimental observations into the function of motor unit populations.
C J, Heckman, Roger M, Enoka
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AbstractMovement is accomplished by the controlled activation of motor unit populations. Our understanding of motor unit physiology has been derived from experimental work on the properties of single motor units and from computational studies that have integrated the experimental observations into the function of motor unit populations.
C J, Heckman, Roger M, Enoka
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Canadian Journal of Mathematics, 1977
Dirichlet was the first to give an ingenious proof of the exact (finite) number of elements in the basis of the multiplicative group of units in any algebraic number field of arbitrary degree n. These elements are called fundamental units. If the field is real and its generating number is a real root of a polynomial over Q of degree n﹜ having r1 real ...
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Dirichlet was the first to give an ingenious proof of the exact (finite) number of elements in the basis of the multiplicative group of units in any algebraic number field of arbitrary degree n. These elements are called fundamental units. If the field is real and its generating number is a real root of a polynomial over Q of degree n﹜ having r1 real ...
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Modular Units Inside Cyclotomic Units
The Annals of Mathematics, 1980If H is an abelian extension of an imaginary quadratic field K, then the group of units of H contains an important subgroup consisting of modular units. These are obtained as special values of certain modular functions, and are analogous to the cyclotomic units of an abelian extension of Q.
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