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If you love this world
Do not love this world nor the things it offers you, for when you love the world, you do not have the love of the Father in you... 1 John 2:15 - 17, NLT Detective Keith Kendelhart faces the first homicide case of his career in a small Ontario town and soon finds a nest of intertwined stories of intrigue, murder, a family torn apart by sibling rivalry, and mafia connections. He comes to realize the crime he is investigating has ties to an unsolved murder from the past, and as a man of faith, he becomes determined to find the answer that will solve everything. What Detective Kendelhart does not know is that he will find help from God along the way, as well as support from some federal agents, an old detective, and a Christian layperson. As the story unfolds, the stories of the two murder victims come to light, and it becomes clear that both have led very different types of lives. While one had a love for money and things of this world, the other took a purer path and will find peace with her Maker despite her violent end. In this suspenseful, but also inspiring mystery, author Diana Ng proves that good Christian fiction can both entertain and uplift the reader.
Differential Equations Methods for the Monge-Kantorovich Mass Transfer Problem
In this volume, the authors demonstrate under some assumptions on $f $, $f $ that a solution to the classical Monge-Kantorovich problem of optimally rearranging the measure $\mu{ }=f dx$ onto $\mu =f dy$ can be constructed by studying the $p$-Laplacian equation $- \roman{div}(\vert DU_p\vert p-2}Du_p)=f -f $ in the limit as $p\rightarrow\infty$. The idea is to show $u_p\rightarrow u$, where $u$ satisfies $\vert Du\vert\leq 1, -\roman{div}(aDu)=f -f $ for some density $a\geq0$, and then to build a flow by solving a nonautonomous ODE involving $a, Du, f $ and $f $
Advances in Commutative Ring Theory
"Presents the proceedings of the recently held Third International Conference on Commutative Ring Theory in Fez, Morocco. Details the latest developments in commutative algebra and related areas-featuring 26 original research articles and six survey articles on fundamental topics of current interest. Examines wide-ranging developments in commutative algebra, together with connections to algebraic number theory and algebraic geometry."
Haptics Rendering and Applications
There has been significant progress in haptic technologies but the incorporation of haptics into virtual environments is still in its infancy. A wide range of the new society's human activities including communication, education, art, entertainment, commerce and science would forever change if we learned how to capture, manipulate and reproduce haptic sensory stimuli that are nearly indistinguishable from reality. For the field to move forward, many commercial and technological barriers need to be overcome. By rendering how objects feel through haptic technology, we communicate information that might reflect a desire to speak a physically- based language that has never been explored before. Due to constant improvement in haptics technology and increasing levels of research into and development of haptics-related algorithms, protocols and devices, there is a belief that haptics technology has a promising future.
The Case of the Unshod Corpse
Nick Baumgarten’s team, at full complement again with Pino Beltrametti on board, sees itself confronted with the violent death of a professor. As usual, the investigators are called on to struggle on several fronts at once: the campus of the Brugg-Windisch University of Applied Sciences, where they must cut through a thicket of intrigues, rivalries and a love affair; internally, where District Attorney Cécile Dumont picks apart their theories and insists on solid evidence; and in the local press, where journalist Steff Schwager, tortured by jealousy, vents his spleen. It helps that Nick Baumgarten has at least found happiness in his private life.
Relations Related to Betweenness: Their Structure and Automorphisms
This volume is about tree-like structures, namely semilinear ordering, general betweenness relations, C-relations and D-relations. It contains a systematic study of betweenness and introduces C- and D- relations to describe the behaviour of points at infinity (leaves or ends or directions of trees). The focus is on structure theorems and on automorphism groups, with applications to the theory of infinite permutation groups.
A Continuum Limit of the Toda Lattice
In this book, the authors describe a continuum limit of the Toda ODE system, obtained by taking as initial data for the finite lattice successively finer discretizations of two smooth functions. Using the integrability of the finite Toda lattice, the authors adapt the method introduced by Lax and Levermore for the study of the small dispersion limit of the Korteweg de Vries equations to the case of the Toda lattice. A general class of initial data is considered which permits, in particular, the formation of shocks. A feature of the analysis in this book is an extensive use of techniques from the theory of Riemann-Hilbert problems.
Hopf Algebras, Polynomial Formal Groups, and Raynaud Orders
This volume gives two new methods for constructing $p$-elementary Hopf algebra orders over the valuation ring $R$ of a local field $K$ containing the $p$-adic rational numbers. One method constructs Hopf orders using isogenies of commutative degree 2 polynomial formal groups of dimension $n$, and is built on a systematic study of such formal group laws. The other method uses an exponential generalization of a 1992 construction of Greither. Both constructions yield Raynaud orders as iterated extensions of rank $p$ Hopf algebras; the exponential method obtains all Raynaud orders whose invariants satisfy a certain $p$-adic condition.
Ideal Theoretic Methods in Commutative Algebra
Includes current work of 38 renowned contributors that details the diversity of thought in the fields of commutative algebra and multiplicative ideal theory. Summarizes recent findings on classes of going-down domains and the going-down property, emphasizing new characterizations and applications, as well as generalizations for commutative rings wi
Annihilating Fields of Standard Modules of $\mathfrak {sl}(2, \mathbb {C})^\sim $ and Combinatorial Identities
In this volume, the authors show that a set of local admissible fields generates a vertex algebra. For an affine Lie algebra $\tilde{\frak g}$, they construct the corresponding level $k$ vertex operator algebra and show that level $k$ highest weight $\tilde{\frak g}$-modules are modules for this vertex operator algebra. They determine the set of annihilating fields of level $k$ standard modules and study the corresponding loop $\tilde{\frak g}$-module--the set of relations that defines standard modules. In the case when $\tilde{\frak g}$ is of type $A{(1)} 1$, they construct bases of standard modules parameterized by colored partitions, and as a consequence, obtain a series of Rogers-Ramanujan type combinatorial identities.
