Regular Show S3 Ep 21


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What America Watched


What America Watched

Author: Marsha Ann Tate

language: en

Publisher: McFarland

Release Date: 2022-01-11


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Although television critics have often differed with the public with respect to the artistic and cultural merits of television programming, over the last half-century television has indubitably influenced popular culture and vice versa. No matter what reasons are cited--the characters, the actors, the plots, the music--television shows that were beloved by audiences in their time remain fondly remembered. This study covers the classic period of popular television shows from the 1960s through the 1990s, focusing on how regular viewers interacted with television shows on a personal level. Bridging popular and scholarly approaches, this book discovers what America actually watched and why through documents, footage, visits to filming locations, newspapers, and magazine articles from the shows' eras. The book features extensive notes and bibliography.

Global Aspects of Classical Integrable Systems


Global Aspects of Classical Integrable Systems

Author: Richard H. Cushman

language: en

Publisher: Birkhäuser

Release Date: 2012-12-06


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This book gives a complete global geometric description of the motion of the two di mensional hannonic oscillator, the Kepler problem, the Euler top, the spherical pendulum and the Lagrange top. These classical integrable Hamiltonian systems one sees treated in almost every physics book on classical mechanics. So why is this book necessary? The answer is that the standard treatments are not complete. For instance in physics books one cannot see the monodromy in the spherical pendulum from its explicit solution in terms of elliptic functions nor can one read off from the explicit solution the fact that a tennis racket makes a near half twist when it is tossed so as to spin nearly about its intermediate axis. Modem mathematics books on mechanics do not use the symplectic geometric tools they develop to treat the qualitative features of these problems either. One reason for this is that their basic tool for removing symmetries of Hamiltonian systems, called regular reduction, is not general enough to handle removal of the symmetries which occur in the spherical pendulum or in the Lagrange top. For these symmetries one needs singular reduction. Another reason is that the obstructions to making local action angle coordinates global such as monodromy were not known when these works were written.

Representation in Steven Universe


Representation in Steven Universe

Author: John R. Ziegler

language: en

Publisher: Springer Nature

Release Date: 2020-01-09


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This book assembles ten scholarly examinations of the politics of representation in the groundbreaking animated children’s television series Steven Universe. These analyses address a range of representational sites and subjects, including queerness, race, fandom, colonialism, and the environment, and provide an accessible foundation for further scholarship. The introduction contextualizes Steven Universe in the children’s science-fiction and anime traditions and discusses the series’ crucial mechanic of fusion. Subsequent chapters probe the fandom’s expressions of queer identity, approach the series’ queer force through the political potential of the animated body, consider the unequal privilege of different female characters, and trace the influence of anime director Kunihiko Ikuhara. Further chapters argue that Ronaldo allows satire of multiple media forms, focus on Onion as a surrealist trickster, and contemplate cross-species hybridity and consent. The final chapters concentrate on background art in connection with ecological and geological narratives, adopt a decolonial perspective on the Gems’ legacy, and interrogate how the tension between personal and cultural narratives constantly recreates memory.