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Television Crossover Universe
The Television Crossover Universe is a shared reality that is created based in interconnected crossovers. The center is I Love Lucy, so to be in the TVCU, you should be able to do a six degrees of Lucy. Television Crossover Universe: Worlds and Mythology is a combination of material originally appearing on the Television Crossover Universe and new material. This volume consists of three in-depth chronologies detailing some of the wilder theories that have been presented within the Television Crossover Universe's history. Flintstones Forever: The Bedrock Anomaly explains how two modern stone age families became the ancestors of comedic fat and thin duos, and eventually modern families of anim...
The Horror Crossover Encyclopedia
Remember when Abbott and Costello met Frankenstein, or when Freddy met Jason? Remember when all the monsters met for a mad, mad party, or when Scooby Doo met Mr. Hyde? Remember when Hellboy punched out the Great Old Ones or when Sherlock Holmes staked Dracula? Or, perhaps, you're younger and you can still vividly recall Buffy taking on Xenomorphs, or the Ghostbusters sending Cthulhu back to the watery depths, or Joss Whedon's Cabin in the Woods. You may recall when the Planetary Foundation dug into the secret history of giant ants and 50 foot tall women; or, possibly, the alternate universe where Dracula ruled England. Much harder to recall are the days when Carnacki the Ghost-Finder faced d...
Society of Former Special Agents of the FBI, Inc.
This is the compelling, never before told story of the FBI. Explore the adventures of former Special Agents through the personal stories that could only be told by them. This volume includes the history of the FBI & Special Agents, biographies & photographs of former Special Agents, personal stories, a roster containing more than 7,000 names, awards & decorations, memorials, index & hundreds of photographs.
Air Force Register
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Ordinary Differential Equations and Dynamical Systems
This book provides a self-contained introduction to ordinary differential equations and dynamical systems suitable for beginning graduate students. The first part begins with some simple examples of explicitly solvable equations and a first glance at qualitative methods. Then the fundamental results concerning the initial value problem are proved: existence, uniqueness, extensibility, dependence on initial conditions. Furthermore, linear equations are considered, including the Floquet theorem, and some perturbation results. As somewhat independent topics, the Frobenius method for linear equations in the complex domain is established and Sturm–Liouville boundary value problems, including os...
