[ED: Taschenbuch / Paperback], [PU: VDM Verlag Dr. Müller], As no rings of an iron chain can be separated withoutcutting, no two triangles in 3-space with one edge piercing throughthe int… Mehr…
[ED: Taschenbuch / Paperback], [PU: VDM Verlag Dr. Müller], As no rings of an iron chain can be separated withoutcutting, no two triangles in 3-space with one edge piercing throughthe interior of the other can be separated by any continuoustransformation without intersecting their boundaries. Thosetriangles are called linked (germ: verschlungen). In graph theoryit is known, that any straight line embedding of the complete graphof 6 vertices in 3-space contains a pair of linked triangles. Usingthe technique of Gale diagrams, we can state this more precisely:either one pair or exactly three pairs of linked triangles exist.Clearing the more general case of pairs of simplices in (d+3)vertices in d-space (d odd) and a linking property of (d+4)vertices lead to the axiomatization of (abstract) linkingstructures including an orientation information, induced by thetopological linking number. These structures are geometricallymotivated but combinatorial objects and emerged from unpublishedconcepts of Prof. U. Brehm (TU-Dresden). Oriented matroids andcomputer-supported proofs allow us to completely classify allgeometrical and oriented-matroid realizable linking structures of6, 7 and 8 points in 3-space as well as 9 points in 5-space., [SC: 0.00], Neuware, gewerbliches Angebot, 22 cm, [GW: 346g]<
booklooker.de
Syndikat Buchdienst Versandkosten:Versandkostenfrei, Versand nach Deutschland (EUR 0.00) Details...
(*) Derzeit vergriffen bedeutet, dass dieser Titel momentan auf keiner der angeschlossenen Plattform verfügbar ist.
As no rings of an iron chain can be separated withoutcutting, no two triangles in 3-space with one edge piercing throughthe interior of the other can be separated by any continuoustransfo… Mehr…
As no rings of an iron chain can be separated withoutcutting, no two triangles in 3-space with one edge piercing throughthe interior of the other can be separated by any continuoustransformation without intersecting their boundaries. Thosetriangles are called linked (germ: verschlungen). In graph theoryit is known, that any straight line embedding of the complete graphof 6 vertices in 3-space contains a pair of linked triangles. Usingthe technique of Gale diagrams, we can state this more precisely:either one pair or exactly three pairs of linked triangles exist.Clearing the more general case of pairs of simplices in (d+3)vertices in d-space (d odd) and a linking property of (d+4)vertices lead to the axiomatization of (abstract) linkingstructures including an orientation information, induced by thetopological linking number. These structures are geometricallymotivated but combinatorial objects and emerged from unpublishedconcepts of Prof. U. Brehm (TU-Dresden). Oriented matroids andcomputer-supported proofs allow us to completely classify allgeometrical and oriented-matroid realizable linking structures of6, 7 and 8 points in 3-space as well as 9 points in 5-space. Bücher / Naturwissenschaften, Medizin, Informatik & Technik / Mathematik, [PU: VDM Verlag Dr. Müller, Saarbrücken]<
Dodax.de
Nr. 57b31b6477722508f711299c Versandkosten:Versandkosten: 0.0 EUR, Lieferzeit: 3 Tage, DE. (EUR 0.00) Details...
(*) Derzeit vergriffen bedeutet, dass dieser Titel momentan auf keiner der angeschlossenen Plattform verfügbar ist.
As no rings of an iron chain can be separated withoutcutting, no two triangles in 3-space with one edge piercing throughthe interior of the other can be separated by any continuoustransfo… Mehr…
As no rings of an iron chain can be separated withoutcutting, no two triangles in 3-space with one edge piercing throughthe interior of the other can be separated by any continuoustransformation without intersecting their boundaries. Thosetriangles are called linked (germ: verschlungen). In graph theoryit is known, that any straight line embedding of the complete graphof 6 vertices in 3-space contains a pair of linked triangles. Usingthe technique of Gale diagrams, we can state this more precisely:either one pair or exactly three pairs of linked triangles exist.Clearing the more general case of pairs of simplices in (d+3)vertices in d-space (d odd) and a linking property of (d+4)vertices lead to the axiomatization of (abstract) linkingstructures including an orientation information, induced by thetopological linking number. These structures are geometricallymotivated but combinatorial objects and emerged from unpublishedconcepts of Prof. U. Brehm (TU-Dresden). Oriented matroids andcomputer-supported proofs allow us to completely classify allgeometrical and oriented-matroid realizable linking structures of6, 7 and 8 points in 3-space as well as 9 points in 5-space. Bücher / Naturwissenschaften, Medizin, Informatik & Technik / Mathematik, [PU: VDM Verlag Dr. Müller, Saarbrücken]<
[ED: Taschenbuch / Paperback], [PU: VDM Verlag Dr. Müller], As no rings of an iron chain can be separated withoutcutting, no two triangles in 3-space with one edge piercing throughthe int… Mehr…
[ED: Taschenbuch / Paperback], [PU: VDM Verlag Dr. Müller], As no rings of an iron chain can be separated withoutcutting, no two triangles in 3-space with one edge piercing throughthe interior of the other can be separated by any continuoustransformation without intersecting their boundaries. Thosetriangles are called linked (germ: verschlungen). In graph theoryit is known, that any straight line embedding of the complete graphof 6 vertices in 3-space contains a pair of linked triangles. Usingthe technique of Gale diagrams, we can state this more precisely:either one pair or exactly three pairs of linked triangles exist.Clearing the more general case of pairs of simplices in (d+3)vertices in d-space (d odd) and a linking property of (d+4)vertices lead to the axiomatization of (abstract) linkingstructures including an orientation information, induced by thetopological linking number. These structures are geometricallymotivated but combinatorial objects and emerged from unpublishedconcepts of Prof. U. Brehm (TU-Dresden). Oriented matroids andcomputer-supported proofs allow us to completely classify allgeometrical and oriented-matroid realizable linking structures of6, 7 and 8 points in 3-space as well as 9 points in 5-space., [SC: 0.00], Neuware, gewerbliches Angebot, 22 cm, [GW: 346g]<
- Versandkosten:Versandkostenfrei, Versand nach Deutschland (EUR 0.00) Syndikat Buchdienst
As no rings of an iron chain can be separated withoutcutting, no two triangles in 3-space with one edge piercing throughthe interior of the other can be separated by any continuoustransfo… Mehr…
As no rings of an iron chain can be separated withoutcutting, no two triangles in 3-space with one edge piercing throughthe interior of the other can be separated by any continuoustransformation without intersecting their boundaries. Thosetriangles are called linked (germ: verschlungen). In graph theoryit is known, that any straight line embedding of the complete graphof 6 vertices in 3-space contains a pair of linked triangles. Usingthe technique of Gale diagrams, we can state this more precisely:either one pair or exactly three pairs of linked triangles exist.Clearing the more general case of pairs of simplices in (d+3)vertices in d-space (d odd) and a linking property of (d+4)vertices lead to the axiomatization of (abstract) linkingstructures including an orientation information, induced by thetopological linking number. These structures are geometricallymotivated but combinatorial objects and emerged from unpublishedconcepts of Prof. U. Brehm (TU-Dresden). Oriented matroids andcomputer-supported proofs allow us to completely classify allgeometrical and oriented-matroid realizable linking structures of6, 7 and 8 points in 3-space as well as 9 points in 5-space. Bücher / Naturwissenschaften, Medizin, Informatik & Technik / Mathematik, [PU: VDM Verlag Dr. Müller, Saarbrücken]<
- Nr. 57b31b6477722508f711299c Versandkosten:Versandkosten: 0.0 EUR, Lieferzeit: 3 Tage, DE. (EUR 0.00)
As no rings of an iron chain can be separated withoutcutting, no two triangles in 3-space with one edge piercing throughthe interior of the other can be separated by any continuoustransfo… Mehr…
As no rings of an iron chain can be separated withoutcutting, no two triangles in 3-space with one edge piercing throughthe interior of the other can be separated by any continuoustransformation without intersecting their boundaries. Thosetriangles are called linked (germ: verschlungen). In graph theoryit is known, that any straight line embedding of the complete graphof 6 vertices in 3-space contains a pair of linked triangles. Usingthe technique of Gale diagrams, we can state this more precisely:either one pair or exactly three pairs of linked triangles exist.Clearing the more general case of pairs of simplices in (d+3)vertices in d-space (d odd) and a linking property of (d+4)vertices lead to the axiomatization of (abstract) linkingstructures including an orientation information, induced by thetopological linking number. These structures are geometricallymotivated but combinatorial objects and emerged from unpublishedconcepts of Prof. U. Brehm (TU-Dresden). Oriented matroids andcomputer-supported proofs allow us to completely classify allgeometrical and oriented-matroid realizable linking structures of6, 7 and 8 points in 3-space as well as 9 points in 5-space. Bücher / Naturwissenschaften, Medizin, Informatik & Technik / Mathematik, [PU: VDM Verlag Dr. Müller, Saarbrücken]<
1Da einige Plattformen keine Versandkonditionen übermitteln und diese vom Lieferland, dem Einkaufspreis, dem Gewicht und der Größe des Artikels, einer möglichen Mitgliedschaft der Plattform, einer direkten Lieferung durch die Plattform oder über einen Drittanbieter (Marketplace), etc. abhängig sein können, ist es möglich, dass die von eurobuch angegebenen Versandkosten nicht mit denen der anbietenden Plattform übereinstimmen.
As no rings of an iron chain can be separated without cutting, no two triangles in 3-space with one edge piercing through the interior of the other can be separated by any continuous transformation without intersecting their boundaries. Those triangles are called linked (germ: verschlungen). In graph theory it is known, that any straight line embedding of the complete graph of 6 vertices in 3-space contains a pair of linked triangles. Using the technique of Gale diagrams, we can state this more precisely: either one pair or exactly three pairs of linked triangles exist. Clearing the more general case of pairs of simplices in (d+3) vertices in d-space (d odd) and a linking property of (d+4) vertices lead to the axiomatization of (abstract) linking structures including an orientation information, induced by the topological linking number. These structures are geometrically motivated but combinatorial objects and emerged from unpublished concepts of Prof. U. Brehm (TU-Dresden). Oriented matroids and computer-supported proofs allow us to completely classify all geometrical and oriented-matroid realizable linking structures of 6, 7 and 8 points in 3-space as well as 9 points in 5-space.
Buch in der Datenbank seit 2009-07-06T00:06:55+02:00 (Berlin) Detailseite zuletzt geändert am 2018-05-16T11:21:37+02:00 (Berlin) ISBN/EAN: 9783639063264
ISBN - alternative Schreibweisen: 3-639-06326-0, 978-3-639-06326-4 Alternative Schreibweisen und verwandte Suchbegriffe: Autor des Buches: gerth Titel des Buches: the straight line