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Qué (quién) es logarithmic decrement - definición
Logarithmic decrement
MEASURE FOR THE DAMPING OF AN OSCILLATOR
Logarithmic Decrement; Fractional overshoot
Logarithmic decrement, \delta , is used to find the damping ratio of an underdamped system in the time domain.
Sheaf of logarithmic differential forms
MEROMORPHIC DIFFERENTIAL FORM WITH POLES OF A CERTAIN KIND
Logarithmic Kähler differentials; Sheaf of logarithmic differential forms; Logarithmic differential form; Logarithmic Kähler differential
In algebraic geometry, the sheaf of logarithmic differential p-forms \Omega^p_X(\log D) on a smooth projective variety X along a smooth divisor D = \sum D_j is defined and fits into the exact sequence of locally free sheaves:
Logarithmic form
MEROMORPHIC DIFFERENTIAL FORM WITH POLES OF A CERTAIN KIND
Logarithmic Kähler differentials; Sheaf of logarithmic differential forms; Logarithmic differential form; Logarithmic Kähler differential
In contexts including complex manifolds and algebraic geometry, a logarithmic differential form is a meromorphic differential form with poles of a certain kind. The concept was introduced by Deligne.
