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Théorie spectrale en géométrie relative

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letter to you To this end of all known what is more chiefs from you to so early enough time to convince you that this is exactly what we but is a sheaf of colleagues in the usual on context of of schemes but this is exactly the same so I wouldn't be enough time to seasons seeing about factorization suspended but you see that when you concede there more fees most schemes of usual or ski and you know that you observe the notion of local animal feeds you cannot concede or morphism between even look at rings in wings of the notion of broken off inside I don't have find tools to explain this In states yes all but in fact and this is you have to define it as a liberal offerings and we can define the same notion awful carrying of roll-call morphemes nods and delivered all of the 108 then we can extend it to obtains an notion all local morphism between a rock and hearing that on the 1 she and this is what we need to to obtain Zulus to last 2 reserved maybe so we redefined as a category anymore and so this is a category of proposed to raise the map toward from 2 in London this is what we call a structured the so we will obtain 1 and in this category we are not the subcategories which is not a fool said with the same objects but ways to local markets this is what we need and in that case this is this is the may maybe the the more difficult part is this 1 and then so this category we this people and more proposed and according to law and if I restricted now attend restricting in fact to wounded look at it boss so I can defined area of story so long because of the proposed uses 10 season has the full force of all in the space and in the same way and 1 of the following and so serenity the following so we have a more From the category of sheets told this category this is this Morpheus is in which it we found effort 2 suspected we've always suspect as is most of those space and all whether is says systematic from spec Esplain won with a time of the final before for this airing advantages of which is continuous on this sounds artist opening national panache and sit there are but but it is important it induced an equivalent of that Italy between so that the goalie both schemes identifying before and this this is a category called until next week schemes and redefine what is rumored to be cleaned and human experience it is and objects in this category which Israel caddy for the usual topology Liu whether it is a cooperative space which locally a science geek this season look at it defense and we recall not exactly is equivalents we have between the 2 definition of schemes of fall of our community rings In this definition is a definition of yard in the gym the political scored space between locally the Wizard look at hearing the states which is locally find as is the definition of skin I did at the beginning which is the definition of skiing has formed off looking there was no responded that the decision of the president of the American Institute of the responses to the survey I have the distinction of Americans and they suggested that the work of the residents here more about groups of people who are very special what this this kind of work where was the verification mission next year the categories of I think it will be so that gratification he had and that he values the levels of the questions you get the kind of political yes know this is yesterday and if you want to duly news that in fact the system someone with wisdom that you have to to stabilize and in fact you have to use something which is like spectrum and Eureko Wilson's unless you you you can as a yes and you can define whom Wikipedia To security unit in violation of the someone Georgia the they do have to pass along the good universities colleges and high quality of the images from the history of the whole here about violence task of this time for incentive if we want to know that is capable of you but it died apology and I think this is the way to define the type positions that you need to know the Boston took a year and a half of which is the goal of this show so why was related to the fact that this solution now he and the security and to apply to the conditions in the Of course the support of the U.S. should make sense contact more what
Drucksondierung
Erweiterung
Kategorie <Mathematik>
Natürliche Zahl
Ruhmasse
Frequenz
Kommutator <Quantentheorie>
Ereignishorizont
Raum-Zeit
Computeranimation
Eins
Objekt <Kategorie>
Leck
Chirurgie <Mathematik>
Arithmetische Folge
Verzerrungstensor
Ordnung <Mathematik>
Normalvektor
Kategorie <Mathematik>
Finitismus
Natürliche Zahl
Stab
Klasse <Mathematik>
Validität
Orbit <Mathematik>
Endlich erzeugte Gruppe
Bilinearform
Transformation <Mathematik>
Isomorphismus
Primideal
Eins
Topologie
Teilmenge
Objekt <Kategorie>
Reelle Zahl
Gruppe <Mathematik>
Trennschärfe <Statistik>
Vorlesung/Konferenz
Eigentliche Abbildung
Momentenproblem
Sterbeziffer
Natürliche Zahl
Stab
Familie <Mathematik>
Gruppenkeim
Kombinatorische Gruppentheorie
Gesetz <Physik>
Iteriertes Funktionensystem
Gerichteter Graph
Unterring
Polarkoordinaten
Vorzeichen <Mathematik>
Gradientenverfahren
Vorlesung/Konferenz
Vervollständigung <Mathematik>
Kategorie <Mathematik>
Krümmung
Tabelle
Gibbs-Verteilung
Teilbarkeit
Objekt <Kategorie>
Diagramm
Konditionszahl
Dreiecksfreier Graph
Mereologie
Kantenfärbung
Nichtlinearer Operator
Grothendieck-Topologie
Linienelement
Krümmung
Kategorie <Mathematik>
Stab
Familie <Mathematik>
Bilinearform
Kombinatorische Gruppentheorie
Raum-Zeit
Topologie
Objekt <Kategorie>
Einheit <Mathematik>
Unterring
Konditionszahl
Vorlesung/Konferenz
Garbentheorie
Projektive Ebene
Resultante
Stereometrie
Gewichtete Summe
Gruppenoperation
Familie <Mathematik>
Unrundheit
Raum-Zeit
Topologie
Algebraische Struktur
Multiplikation
Einheit <Mathematik>
Spieltheorie
Randomisierung
Offene Abbildung
Bestimmtheitsmaß
Vorlesung/Konferenz
Mathematik
Kategorie <Mathematik>
Relativitätstheorie
Güte der Anpassung
Stellenring
Biprodukt
Fokalpunkt
Modul
Frequenz
Ereignishorizont
Arithmetisches Mittel
Objekt <Kategorie>
Teilmenge
Bimodul
Knotenpunkt
Topologischer Raum
Offene Menge
Konditionszahl
Residuum
Immersion <Topologie>
Geometrie
Punkt
Thermodynamisches System
Momentenproblem
Kategorie <Mathematik>
Stellenring
Abgeschlossene Menge
Aussage <Mathematik>
Schlussregel
Bilinearform
Kommutator <Quantentheorie>
Frequenz
Teilbarkeit
Gerichteter Graph
Topologie
Objekt <Kategorie>
Koalitionstheorie
Sortierte Logik
Vorlesung/Konferenz
Projektive Ebene
Explosion <Stochastik>
Grundraum
Aggregatzustand
Ortsoperator
Familie <Mathematik>
Gruppenkeim
Euklidische Ebene
Element <Mathematik>
Bilinearform
Äquivalenzklasse
Sondierung
Kombinatorische Gruppentheorie
Punktspektrum
Raum-Zeit
Übergang
Einheit <Mathematik>
Unterring
Morphismus
Endogene Variable
Vorlesung/Konferenz
Grundraum
Kategorie <Mathematik>
Güte der Anpassung
Stellenring
Physikalisches System
Kommutator <Quantentheorie>
Teilbarkeit
Entscheidungstheorie
Objekt <Kategorie>
Flächeninhalt
Forcing
Topologischer Raum
Konditionszahl
Mereologie
Übertrag
Garbentheorie
Aggregatzustand

Metadaten

Formale Metadaten

Titel Théorie spectrale en géométrie relative
Serientitel Topos à l'IHES
Teil 28
Anzahl der Teile 28
Autor Vaquié, Michel
Lizenz CC-Namensnennung 3.0 Unported:
Sie dürfen das Werk bzw. den Inhalt zu jedem legalen Zweck nutzen, verändern und in unveränderter oder veränderter Form vervielfältigen, verbreiten und öffentlich zugänglich machen, sofern Sie den Namen des Autors/Rechteinhabers in der von ihm festgelegten Weise nennen.
DOI 10.5446/20749
Herausgeber Institut des Hautes Études Scientifiques (IHÉS)
Erscheinungsjahr 2015
Sprache Englisch

Inhaltliche Metadaten

Fachgebiet Mathematik
Abstract Théorie spectrale en géométrie relative (travail en commun avec Mathieu Anel) La catégorie des schémas relatifs au dessus d'une catégorie monoïdale symétrique a été définie par B. Toën et M. Vaquié comme sous catégorie d'une catégorie de faisceaux, ce qui correspond à la version "foncteur des points" en géométrie algébrique. Dans ce travail nous présentons la version "espace structurée" qui permet de comprendre les constructions classiques de la géométrie algébrique.

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