The First-Order Theory of the c-Degrees With the #-Operation
β Scribed by Patrick Farrington
- Publisher
- John Wiley and Sons
- Year
- 1982
- Tongue
- English
- Weight
- 349 KB
- Volume
- 28
- Category
- Article
- ISSN
- 0044-3050
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π SIMILAR VOLUMES
We study L p -theory of second-order elliptic divergence-type operators with measurable coefficients. To this end, we introduce a new method of constructing positive C 0 -semigroups on L p associated with sesquilinear (not necessarily sectorial) forms in L 2 . A precise condition ensuring that the e
We study positive C 0 -semigroups on L p associated with second-order uniformly elliptic divergence-type operators with singular lower-order terms, subject to a wide class of boundary conditions. We obtain an interval Γ°p min ; p max Γ in the L p -scale where these semigroups can be defined, includin
## Abstract The degree set π^G^ of a graph __G__ is the set of degrees of the vertices of __G.__ For a finite nonempty set __S__ of positive integers, all positive integers __p__ are determined for which there exists a graph __G__ of order __p__ such that π^G^ = __S__.
## Abstract Firstβorder phase transitions are modelled by a nonβhomogeneous, timeβdependent scalarβvalued order parameter or phase field. The time dependence of the order parameter is viewed as arising from a balance law of the structure order. The gross motion is disregarded and hence the body is