By Jean-Laurent Mallet
ISBN-10: 0195144600
ISBN-13: 9780195144604
Geomodeling applies mathematical ways to the unified modeling of the topology, geometry, and actual houses of geological gadgets. The method (gOcad, machine assisted layout of geological facts) is normal, yet during this ebook the writer offers a brand new interpolation strategy for modeling traditional gadgets that permits software of quite a lot of advanced info. The viewers for the booklet may be graduate scholars and practitioners within the earth and environmental sciences.
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Extra info for Geomodeling (Applied Geostatistics Series)
Sample text
3)) whatever the initial solution and, of course, converges toward the unique solution when the conditions ensuring the uniqueness of the DSI solution are honored. 5) that taking into account hard constraints c G C~ and c 6 C> implies a slight modification in the main loop of this algorithm. 18 CHAPTER 1. DISCRETE MODELING FOR NATURAL OBJECTS Generalization of the DSI method In practical applications, the function (p of the discrete model Ai n (0, TV, <^, C] may have several components interacting through "cross" constraints (see page 9).
N}: 1. 4>i is a bijection between Pi(A) and Pi(B} associating each ^-cell a G Pi(A) with one single i-cell b G Pi(B], and conversely: 2. If i > 0, then, for any i-cell a 6 Pi(A) and any of its incident (i — l)-cells a' G Pi-i(A), the bijections (pi and i_i preserve the incidency relationships: In this case: • the set of mappings 4> is called an isomorphism between P(A) and P(B), and 7 Recall that, according to the definition on page 38, 'Pi(A) represents the set of all the z-cells in the cellular partition P(A) while |"Pi(A)| represents the number of elements of Pi(A}.
For example, in [183], Rossignac and Cardoz propose another technique based on a replication of some cells of the non-manifold object. CHAPTER 2. 9 Removing the light-grey triangles (A) generates a non-manifold topology at the location corresponding to the black vertex (B). However, the new non-manifold object so obtained can be transformed into a manifold by splitting this vertex into twin colocated vertices according to strategies (C) or (D). A practical difficulty As shown above, a non-manifold object can be transformed into a manifold object.
Geomodeling (Applied Geostatistics Series) by Jean-Laurent Mallet
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