Stock Data HQ
Beginning with a detailed discussion of the World Trade Organisation and the Uruguay Round and its achievements, this book delves into the causal factors behind the failure to launch the new round of multilateral trade negotiations in Seattle in December 1999. Dilip K. Das tries to determine the precise point reached by the global trading system and map out a way forward, exploring the likely items to be included in the agenda for the new round of multilateral trade negotiations and provides contours for a post-Seattle global trading system.
This book describes an advanced computer-based options trading system for which we can prove that it should outperform the market averages with a relatively low risk--including its analysis, design, implementation, operation and maintenance.
Cash, futures, options, and swaps -- this great "how-to" book covers the various mechanics of natural gas trading, including the physical (cash) market for natural gas production, transportation, distribution, and consumption. The heart of the text is the definition and demonstration of financial trading tools and techniques. It closes with discussion of more complex structures of trading and the author's philosophy on how a risk-management department should function within a natural gas trading company.
A general approach to the derivation of equations of motion of as holonomic, as nonholonomic systems with the constraints of any order is suggested. The system of equations of motion in the generalized coordinates is regarded as a one vector relation, represented in a space tangential to a manifold of all possible positions of system at given instant. The tangential space is partitioned by the equations of constraints into two orthogonal subspaces. In one of them for the constraints up to the second order, the motion low is given by the equations of constraints and in the other one for ideal constraints, it is described by the vector equation without reactions of connections. In the whole space the motion low involves Lagrangian multipliers. It is shown that for the holonomic and nonholonomic constraints up to the second order, these multipliers can be found as the function of time, positions of system, and its velocities. The application of Lagrangian multipliers for holonomic systems permits us to construct a new method for determining the eigenfrequencies and eigenforms of oscillations of elastic systems and also to suggest a special form of equations for describing the system of motion of rigid bodies. The nonholonomic constraints, the order of which is greater than two, are regarded as programming constraints such that their validity is provided due to the existence of generalized control forces, which are determined as the functions of time. The closed system of differential equations, which makes it possible to find as these control forces, as the generalized Lagrange coordinates, is compound. The theory suggested is illustrated by the examples of a spacecraft motion. The book is primarily addressed to specialists in analytic mechanics.
Stock Data HQ Articles
Stock Data HQ Books
Stock Data HQ