unipotent वाक्य
उदाहरण वाक्य
मोबाइल
- It is currently unclear if true unipotent stem cells exist.
- In fact, the latter property characterizes unipotent groups.
- This linear group is an extension of a torus by a unipotent group.
- HSCs give rise to both the unipotent progenitors.
- The answer is negative for some unipotent group.
- Equivalently, " M " is unipotent if all its eigenvalues are 1.
- The dimension of the irreducible character is the product of the dimensions of its semisimple and unipotent components.
- An affine algebraic group is called "'unipotent "'if all its elements are unipotent.
- An affine algebraic group is called "'unipotent "'if all its elements are unipotent.
- The upper and lower unitriangular matrices, and, are closed unipotent subgroups of GL ( " V " ).
- In cell biology, a unipotent cell is the concept that one stem cell has the capacity to differentiate into only one cell type.
- Over the real numbers ( or more generally any field of characteristic 0 ) the exponential map takes any nilpotent square matrix to a unipotent matrix.
- Let " u P " be the dimension of the unipotent group and " t P " the dimension of the torus.
- An epigroup is unipotently partionable iff it contains no subsemigroup that is an ideal extension of an unipotent epigroup by " B 2 ".
- Any unipotent algebraic group is isomorphic to a closed subgroup of the group of upper triangular matrices with diagonal entries 1, and conversely any such subgroup is unipotent.
- Any unipotent algebraic group is isomorphic to a closed subgroup of the group of upper triangular matrices with diagonal entries 1, and conversely any such subgroup is unipotent.
- The study of the properties of unipotent and quasiunipotent flows on homogeneous spaces remains an active area of research, with applications to further questions in the theory of Diophantine approximation.
- For example, parabolic transformations are conjugate to rigid translations in the upper half-space model, and they are exactly those transformations that can be represented by unipotent upper triangular matrices.
- This result follows from the more technical version of the Kazhdan Margulis theorem and the fact that only unipotent elements can be conjugated arbitrarily close ( for a given element ) to the identity.
- The concept of reductive is not quite the same for Lie groups as it is for algebraic groups because a reductive Lie group can be the group of real points of a unipotent algebraic group.
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