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It’s 2134 in a dystopian America, one century after a series of zombie plagues first infected then obliterated much of the world’s population. The survivors formed six walled Cities throughout the continent, all under the rule of a totalitarian government that enforces strict control over its populace. You must obey your government. You must be a good citizen. You must be a productive citizen. You must not break the law. Or The City Watch will find you and arrest you. Jonah Lovecraft, a former Watcher, was arrested for the murder of his wife. Like most criminals, he has one chance at freedom ― to participate in The Darwin Games, a televised survival show pitting two players from each city against one another in The Barrens, the uninhabited areas outside the City Walls. He’ll also have to face another enemy ― the zombies still roaming The Barrens. As he fights for his freedom against impossible odds, his daughter, Anastasia, stumbles into people who have information about her father ― information that will change her life forever. While putting her in the crosshairs of her father’s enemies. Z 2134 is the first book of a dystopian trilogy from the bestselling authors of Yesterday’s Gone. This book was initially released in episodes as a Kindle Serial.
It is the year 2134 in a dystopian America, following a series of zombie plagues which infected and decimated much of the world's population starting 100 years ago. Those left, formed six walled Cities throughout the continent, all under the rule of a totalitarian government which enforces strict control over its populace. You must obey your government. You must be a good citizen. You must be a productive citizen. You must not break the law. Or The City Watch will find you and arrest you. Jonah Lovecraft, a former Watcher, was arrested for the murder of his wife. And like most criminals, he has one chance at freedom -- to participate in The Darwin Games, a televised survival show which pits two players from each city against one another in The Barrens, the uninhabited areas outside the City Walls. He'll also have to face another enemy -- the zombies which still roam The Barrens. As he fights for his freedom against impossible odds, his daughter, Anastasia, stumbles into people who have information about her father -- information which will change her life forever. But it will also put her in the crosshairs of her father's enemies. Z 2134 is the first part of a new dystopian thriller from the bestselling authors of Yesterday's Gone. Make sure to check out Z 2135, the next chapter of this harrowing tale, out now, and the final part of the trilogy, Z 2136, out in Spring 2014! This book was initially released in episodes as a Kindle Serial. All episodes are now available for immediate download as a complete book. Learn more about Kindle Serials
Several months after the events of Z2135, Adam Lovecraft is once again following in his father’s footsteps, this time as a contestant in the infamous Darwin Games. In The State’s latest iteration, the odds of surviving the games are slimmer than ever, and Adam soon finds himself pairing up with an old friend of Jonah’s. Meanwhile, Ana, Liam, and Katrina’s escape from the Hydrangea base has not gone unnoticed, adding to their struggles to not only survive but find Adam before it’s too late. But when they pick up some unexpected new allies during a thwarted rescue attempt, they get more than they bargained for. Now that Ana knows she could be the key to stopping the zombie plague that has brought humanity to its knees, can she trust anyone? Questions will be answered and fates will be determined in the thrilling final book in the Z 2134 series.
On October 15 at 2:15 a.m. everyone on Earth vanished. Well, almost everyone. A scattered few woke alone in a world where there are no rules other than survival ... at any cost.
This book is based on an International Conference on Trends in Theory and Practice of Nonlinear Differential Equations held at The University of Texas at Arlington. It aims to feature recent trends in theory and practice of nonlinear differential equations.