Winner, IACP Cookbook Award for Culinary Travel Named a Best & Most Beautiful Cookbook of the Year by Bon Appétit, Cooking Light, Departures, Fine Cooking, Food52, Fort Worth Star-Telegram, Los Angeles Times, San Francisco Chronicle, T: The New York Times Style Magazine, Vice, Yahoo!, and more The best things happen when people pursue their dreams. Consider the story of Eric Werner and Mya Henry, an intrepid young couple who gave up their restaurant jobs in New York City to start anew in the one-road town of Tulum, Mexico. Here they built Hartwood, one of the most exciting and inspiring restaurants in the world. Mya Henry took on the role of general manager, seeing to the overall operations and tending to the guests, while Eric Werner went to work magic in the kitchen. The food served at Hartwood is “addictive,” says Noma chef René Redzepi, adding, “It’s the reason people line up for hours every single day to eat there, even though their vacation time is precious.” Werner’s passion for dazzling flavors and natural ingredients is expertly translated into recipes anyone can cook at home. Every dish has a balance of sweet and spicy, fresh and dried, oil and acid, without relying heavily on wheat and dairy. The flavoring elements are simple—honeys, salts, fresh and dried herbs, fresh and dried chiles, onions, garlic—but by using the same ingredients in different forms, Werner layers flavors to bring forth maximum deliciousness. The recipes are beautifully photographed and interspersed with inspiring, gorgeously illustrated essays about this setting and story, making Hartwood an exhilarating experience from beginning to end.
This volume presents some of the research topics discussed at the 2014-2015 Annual Thematic Program Discrete Structures: Analysis and Applications at the Institute of Mathematics and its Applications during the Spring 2015 where geometric analysis, convex geometry and concentration phenomena were the focus.
Leading experts have written surveys of research problems, making state of the art results more conveniently and widely available. The volume is organized into two parts. Part I contains those contributions that focus primarily on problems motivated by probability theory, while Part II contains those contributions that focus primarily on problems motivated by convex geometry and geometric analysis.
This book will be of use to those who research convex geometry, geometric analysis and probability directly or apply such methods in other fields.
