The vampires want it. The demons want it, too. And someone is willing to kill Val for it. Val and Fang have to find the powerful Encyclopedia Magicka before either of San Antonio's warring underworld factions locate it or the consequences will be deadly for the entire city. As usual, Val's vampire enemies (they still call her The Slayer) want her dead. Even some of her fellow demons may be less than trustworthy, since they'd like to grab the legendary book of spells before she does. Val has a personal claim to the Encyclopedia--her demon father left it to her when he died--but someone stole it recently. And that can't be good. Battling vamps and dodging demons, Val struggles to unravel the mystery and find the thief. At the same time, she's fighting her attraction to sweet, sexy Shade--her favorite shadow demon. Rumor has it that Val will lose her part-demon, vampire-fighting powers if she gives herself to him. With a crowd of vamps and demons out to trick her or kill her, it's not a good time for her to risk her job as the city's best vampire hunter by falling in love. The stakes are high and aimed right at her heart. But Lola, Val's hungry little lust demon, doesn't like being denied. Will Lola finally get her way? What's a part-lust-demon-teen supposed to do? Whatever it takes.

Angel says that Fang will be the first to die, and Angel is never wrong. Maximum Ride is used to living desperately on the run from evil forces sabotaging her quest to save the world--but nothing has ever come as close to destroying her as this horrifying prophetic message. Fang is Max's best friend, her soul mate, her partner in the leadership of her flock of winged children. A life without Fang is a life unimaginable. When a newly created winged boy, the magnificent Dylan, is introduced into the flock, their world is upended yet again. Raised in a lab like the others, Dylan exists for only one reason: he was designed to be Max's perfect other half. Thus unfolds a battle of perfection versus passion that terrifies, twists, and turns...and meanwhile, the apocalypse is coming.

Nate the Great needs your help. Annie's dog, Fang, is missing! That's what Nate discovers when his friends throw him a surprise Happy Detective Day party. Where is Fang? As you and Nate track down clues--Fang was learning tricks for the party; he was seen running away from two tiny poodles and following a lady wearing fluffy-bunny shoes--Nate will share his expert detective skills with you so you can sharpen your sleuthing talents.

Fuck Cancer. And fuck the sperm donor that decided we weren’t worth the trouble—the day we received our baby girl’s results. The doctors in Alaska were great, but Olivia needed more. Forced to pack-up our entire world, alone, I searched for an expert willing to operate. When we finally found him, the real trouble began… How would we ever find a donor in time? Olivia’s life was on the line; our days together were running out. When a leather covered biker walked through the door, I never expected him to be our miracle. My miracle. Turns out, we needed a lot more saving than I realized. If you like the passion and heat of Serena Akeroyd or the suspense of Daphne Loveling, then Marissa Ann, USA Today and Internationally bestselling author, will be your new addiction. Scroll up and one-click today!

This IMA Volume in Mathematics and its Applications VARIATIONAL AND FREE BOUNDARY PROBLEMS is based on the proceedings of a workshop which was an integral part of the 1990- 91 IMA program on "Phase Transitions and Free Boundaries. " The aim of the workshop was to highlight new methods, directions and problems in variational and free boundary theory, with a concentration on novel applications of variational methods to applied problems. We thank R. Fosdick, M. E. Gurtin, W. -M. Ni and L. A. Peletier for organizing the year-long program and, especially, J. Sprock for co-organizing the meeting and co-editing these proceedings. We also take this opportunity to thank the National Science Foundation whose financial support made the workshop possible. Avner Friedman Willard Miller, Jr. PREFACE In a free boundary one seeks to find a solution u to a partial differential equation in a domain, a part r of its boundary of which is unknown. Thus both u and r must be determined. In addition to the standard boundary conditions on the un known domain, an additional condition must be prescribed on the free boundary. A classical example is the Stefan problem of melting of ice; here the temperature sat isfies the heat equation in the water region, and yet this region itself (or rather the ice-water interface) is unknown and must be determined together with the tempera ture within the water. Some free boundary problems lend themselves to variational formulation.