New PDF release: Control of Quantum Systems: Theory and Methods

By Shuang Cong

ISBN-10: 1118608127

ISBN-13: 9781118608128

Advanced examine reference reading the closed and open quantum systems

Control of Quantum platforms: idea and techniques provides an perception into the fashionable techniques to regulate of quantum platforms evolution, with a spotlight on either closed and open (dissipative) quantum structures. the subject is well timed overlaying the most recent learn within the box, and offers and summarizes useful equipment and addresses the extra theoretical facets of keep watch over, that are of excessive present curiosity, yet which aren't coated at this point in different textual content books.

The quantum regulate thought and strategies written within the e-book are the result of blend of macro-control thought and microscopic quantum method gains. because the improvement of the nanotechnology progresses, the quantum keep an eye on concept and techniques proposed at the present time are anticipated to be worthy in actual quantum platforms inside 5 years. The development of the quantum regulate idea and techniques will advertise the growth and improvement of quantum details, quantum computing, and quantum communication.

Equips readers with the capability theories and complex ways to remedy latest difficulties in quantum optics/information/computing, mesoscopic structures, spin structures, superconducting units, nano-mechanical units, precision metrology.

Ideal for researchers, teachers and engineers in quantum engineering, quantum computing, quantum details, quantum communique, quantum physics, and quantum chemistry, whose learn pursuits are quantum structures control.

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Extra info for Control of Quantum Systems: Theory and Methods

Example text

28. 31 give the conditions that the parameters need to satisfy for a given T. 31. The following numerical simulations verify the effectiveness of the control fields designed for both situations discussed above. 4 Numerical Simulations and Results Analyses Numerical system simulation experiments are done based on the previous analysis. The constant ????0 is set to be a relatively small value 5 in the simulations in order to observe the trajectory of the state transfer on the Bloch sphere more clearly.

In a single qubit situation, as will be shown in this section, it is feasible to design control fields to steer an initial state to a specific target state under the Bloch sphere description of a quantum system. In such a way a clear understanding can be made of the relation between the actual action of control fields and its mathematical representation, for example the invariable magnetic field along the z-axis corresponds to the rotation operator around the z-axis ????z , and the rotation magnetic field in the x–y plane corresponds to the rotation operator around the x-axis ????x .

The totally mixed state is in the center of the Bloch sphere will generate a pure state, defined by any point on the Bloch sphere with probability 1/2. A maximally mixed state is symmetric under the rotation. 10) ???????? ∗ |????|2 A general qubit may have a point anywhere on the Bloch sphere, with uniform probability. The diagonal elements of the density operator determine the populations of the energy eigenstates, while the off-diagonal elements determine the coherences between energy eigenstates. However, the presentation of a density operator does not tell us exactly what kind of pure state is.

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Control of Quantum Systems: Theory and Methods by Shuang Cong


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