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Search Results: 1 - 10 of 37 matches for " Ganter "
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Territorios de la furia
Ganter,Rodrigo;
ARQ (Santiago) , 2007, DOI: 10.4067/S0717-69962007000100005
Abstract: la legua has likely consolidated as a recognizable entity within the urban weave of santiago because of the superposition of segregation, political conflicts and a disciplined culture. the structure of its community and its culture have been what have marked its boundaries with precision, rather than its spatial reality.
Territorios de la furia
Rodrigo Ganter
ARQ , 2007,
Abstract: Probablemente como resultado de la superposición de procesos de segregación, conflictos políticos y una cultura disciplinada, La Legua se ha consolidado como una entidad reconocible dentro del tejido urbano de Santiago. Más que su realidad espacial, han sido la estructura de su comunidad y su cultura las que han marcado con precisión sus límites. La Legua has likely consolidated as a recognizable entity within the urban weave of Santiago because of the superposition of segregation, political conflicts and a disciplined culture. The structure of its community and its culture have been what have marked its boundaries with precision, rather than its spatial reality.
De cuerpos, tatuajes y culturas juveniles
Rodrigo Ganter
Espacio Abierto , 2005,
Abstract: El presente texto constituye un ensayo sociológico que tiene como soporte un conjunto de reflexiones, observaciones empíricas y entrevistas en profundidad realizadas desde principios del a o 2003 en la ciudad de Santiago tanto a jóvenes que tienen por oficio el practicar el arte del tatuaje en los cuerpos de otras personas (la oferta), como a diversos actores juveniles urbanos que han asumido como opción la alteración de sus cuerpos a través del tatuaje (la demanda), o bien, el piercings, entre otras formas de modificación corporal. Por ello interesa comprender Qué es el tatuaje?; Cuándo aparece históricamente esta práctica cultural a ratos indefinible?; Cuáles son los significados asociados a este deseo milenario de alterarse con caracteres imborrables la memoria del cuerpo?; Cómo es apropiada dicha práctica por las culturas juveniles contemporáneas?, donde por una parte se configuran las tensiones entre la masificación de las marcas sobre la piel juvenil y la industrialización a la carta del trazado anatómico y, por la otra, la producción de una alteridad juvenil dura, donde el sentimiento de pertenencia grupal, la opción por la estética minoritaria de los bordes y la reivindicación del cuerpo como territorio radical para la reinvención de sí mismo, hacen sentir su potencia espesa y su vibración maquínica sobre la epidermis de la ciudad. En fin, sólo preguntas queme sirven como pretexto para avanzar en el tatuado zigzagueante de estas pálidas texturas que hoy me detienen y también me retienen un poco, sobre el avance hacia otros cuerpos que esta ciudad no alcanza a contener.
Orbifold genera, product formulas and power operations
Nora Ganter
Mathematics , 2004,
Abstract: We generalize the definition of orbifold elliptic genus, and introduce orbifold genera of chromatic level h, using h-tuples rather than pairs of commuting elements. We show that our genera are in fact orbifold invariants, and we prove integrality results for them. If the genus arises from an H-infinity-map into the Morava-Lubin-Tate theory E_h, then we give a formula expressing the orbifold genus of the symmetric powers of a stably almost complex manifold M in terms of the genus of M itself. Our formula is the p-typical analogue of the Dijkgraaf-Moore-Verlinde-Verlinde formula for the orbifold elliptic genus. It depends only on h and not on the genus.
Stringy power operations in Tate K-theory
Nora Ganter
Mathematics , 2007,
Abstract: We study the loop spaces of the symmetric powers of an orbifold and use our results to define equivariant power operations in Tate K-theory. We prove that these power operations are elliptic and that the Witten genus is an H_oo map. As a corollary, we recover a formula by Dijkgraaf, Moore, Verlinde and Verlinde for the orbifold Witten genus of these symmetric powers. We outline some of the relationship between our power operations and notions from (generalized) Moonshine.
Hecke operators in equivariant elliptic cohomology and generalized moonshine
Nora Ganter
Mathematics , 2007,
Abstract: This paper studies connections between generalized moonshine and elliptic cohomology with a focus on the action of the Hecke correspondence and its implications for the notion of replicability.
Inner products of 2-representations
Nora Ganter
Mathematics , 2011,
Abstract: We define and calculate inner products of 2-representations. Along the way, we prove that the categorical trace Tr(-) of [Ganter and Kapranov, Representation and character theory in 2-categories, Sec. 3] is multiplicative with respect to various notions of categorical tensor product, and we identify the center of the category V^G of [loc. cit., Sec. 4.2]. We discuss applications, ranging from Schur's result about the number of projective representations to a formula for the Hochschild cohomology of a global quotient orbifold.
Power operations in orbifold Tate K-theory
Nora Ganter
Mathematics , 2013,
Abstract: We formulate the axioms of an orbifold theory with power operations. We define orbifold Tate K-theory, by adjusting Devoto's definition of the equivariant theory, and proceed to construct its power operations. We calculate the resulting symmetric powers, exterior powers and Hecke operators and put our work into context with orbifold loop spaces, level structures on the Tate curve and generalized Moonshine.
Global Mackey functors with operations and n-special lambda rings
Nora Ganter
Mathematics , 2013,
Abstract: Systematically using the language of groupoids, we survey the theory of global Mackey functors, global Green functors and global power functors. Given a global power functor, we study rings with similar operations. The example of n-class functions leads to the notion of an n-special lambda ring.
Smash products of E(1)-local spectra at an odd prime
Nora Ganter
Mathematics , 2004,
Abstract: In 1996, Franke constructed a purely algebraic category that is equivalent as a triangulated category to the E(n)-local stable homotopy category for n^2+n < 2p-2. The two categories are not Quillen equivalent, and his proof uses systems of triangulated diagram categories rather than model categories. Our main result is that in the case n=1 Franke's functor maps the derived tensor product to the smash product. It can however not be an associative equivalence of monoidal categories. The first part of our paper sets up a monoidal version of Franke's systems of triangulated diagram categories and explores its properties. The second part applies these results to the specific construction of Franke's functor in order to prove the above result.
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