On a construction connecting Lie algebras with general algebras

Michor, Peter W.; Ruppert, W.; Wegenkittl, K.

Displaying similar documents to “On a construction connecting Lie algebras with general algebras”

On the measurement of the activity of a radioactive source and a related stochastic process.

J. M. F. Chamayou (1981)

Stochastica

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A method is presented to compute the activity of a radioactive source. The principle of the method is based on the tuning of b, the time constant of the RC circuit of the detector with l being the rate of emission of the source, using a statistical argument. The stochastical process involved refers to the distribution of the following random voltage: V_t = ∑_{(0 < t_i ≤ t)} Y_i c^-b(t...

The minimum existence of functional $\int_{a}^{b} F (x (t), y (t), \dot{x} (t), \dot{y} (t)) d t$

Vladimír Souček (1970)

Commentationes Mathematicae Universitatis Carolinae

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Kurepa's functional equation on semigroups.

Bruce R. Ebanks (1982)

Stochastica

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The functional equation to which the title refers is: F(x,y) + F(xy,z) = F(x,yz) + F(y,z), where x, y and z are in a commutative semigroup S and F: S x S --> X with (X,+) a divisible abelian group (Divisibility means that for any y belonging to X and natural number n there exists a (unique) solution x belonging to X to nx = y).

Displaying similar documents to “On a construction connecting Lie algebras with general algebras”

On the measurement of the activity of a radioactive source and a related stochastic process.

The minimum existence of functional ∫ a b F ( x ( t ) , y ( t ) , x ˙ ( t ) , y ˙ ( t ) ) d t

Kurepa's functional equation on semigroups.

The minimum existence of functional $\int_{a}^{b} F (x (t), y (t), \dot{x} (t), \dot{y} (t)) d t$