Mathematical Models of Sedimentary Processes An International Symposium

Merriam, D. , Ed

ISBN 10: 0306307014 / ISBN 13: 9780306307010

Edité par Springer, New York, 1972

A propos de cet article

Unmarked, except for short dedication by author with author's signature. ; Book Description; Spine has no signs of creasing. Pages are clean and not marred by notes or folds. Covers are square with minor wear. Ships Safe and Fast. This volume reports the results of a symposium held in Heidelberg during the International Sedimentological Congress in late August and early September, 1971. The symposium, co sponsored by the International Association for Mathematical Geology, entertained the subject, "Mathematical Models of Sedimentary Processes. " The subject is most appropriate because sedimentologists have long been concerned with processes and mechanisms of sedi ment dispersal. Much effort has gone into building physical models such as flumes, stream tables, wave tanks, wind tunnels, etc. , to help understand sedimentological processes. Quantita tive methods (especially statistics) have been utilized in summarizing these data. It is timely then with the recent developments of simulation and application of computer tech niques that a symposium be addressed to the use of "Mathematical Models of Sedimentary Processes" involving some of these new statistically oriented methods and available data bases. Experimentation in geology has been hampered by a scale factor. That is, it is difficult to find suitab. 1e materials for physical models; it is difficult to find a mechanical de vice which properly represents the forces involved; it is almost impossible to allow adequately for geologic time. Sta tistically valid models are difficult to obtain with physical models because of material replicate problems. Most problems including the time factor, however, can be eliminated with mathematical models. Mathematical models can be infinitely varied in any number of combinations easily and quickly with the computer. ; Computer Applications in the Earth Sciences; 8vo 8" - 9" tall; 271 pages; Signed by Author DQ1.

N° de réf. du vendeur 29469

Détails bibliographiques

• Titre: Mathematical Models of Sedimentary Processes An International Symposium
• Éditeur: Springer, New York
• Date de parution: 1972
• Langue: anglais
• ISBN à 10 chiffres: 0306307014
• ISBN à 13 chiffres: 9780306307010
• Reliure: Hardcover
• Édition: First Edition (?).
• État de l'article: Very Good with no dust jacket
• Catalogues du vendeur:
  • Earth Science
  • Mining
  • computer

A propos de ce titre

Synopsis

This volume reports the results of a symposium held in Heidelberg during the International Sedimentological Congress in late August and early September, 1971. The symposium, co- sponsored by the International Association for Mathematical Geology, entertained the subject, "Mathematical Models of Sedimentary Processes. " The subject is most appropriate because sedimentologists have long been concerned with processes and mechanisms of sedi- ment dispersal. Much effort has gone into building physical models such as flumes, stream tables, wave tanks, wind tunnels, etc. , to help understand sedimentological processes. Quantita- tive methods (especially statistics) have been utilized in summarizing these data. It is timely then with the recent developments of simulation and application of computer tech- niques that a symposium be addressed to the use of "Mathematical Models of Sedimentary Processes" involving some of these new statistically oriented methods and available data bases. Experimentation in geology has been hampered by a scale factor. That is, it is difficult to find suitab. 1e materials for physical models; it is difficult to find a mechanical de- vice which properly represents the forces involved; it is almost impossible to allow adequately for geologic time. Sta- tistically valid models are difficult to obtain with physical models because of material replicate problems. Most problems including the time factor, however, can be eliminated with mathematical models. Mathematical models can be infinitely varied in any number of combinations easily and quickly with the computer.