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Kejing Liu

Publications and source records attributed to Kejing Liu.

2 recordsLinked to original sources

A Dynamic Theory for Explaining the Evaporation Paradox and Global Energy Transpiration

Evaporation is a part of water cycle and a process of energy exchange between atmosphere and land surface, its variation reflects global change. Pan evaporation decreases with global warming is the phenomena named evaporation paradox, which exits in worldwide and spatio-temporal. Broad-scale observations between the 1950s and 2000s revealed that global pan evaporation (Epan) decreases with increasing quantity of clouds. However, in the Huaihe River Basin, both the total cloud quantity and Epan decreased during this period, and similar phenomena were observed in some other regions of the globe. A nonlinear second-order neutral-delay dynamic equation (NSNDE) of the change in the cloud quantity and Epan with time was constructed, encompassing different stages (formation, duration, waning, recurring) of the evaporation paradox. On the basis of this equation, a new model named "steamer" was proposed, encompassing a set of dynamic equations to explore the evaporation paradox. The effects of the total cloud quantity on factors that affect the sensible heat flux are investigated, revealing that actual evaporation (Ea) displays similar oscillation properties as Epan and the total cloud quantity, and their relationship is complimentary in some stages of the evaporation paradox. On the basis of the relation between the total cloud quantity and evaporation, an expression for global energy transpiration was established, and the time delay plays an important role in energy exchange between global spheres. This relation indicates the stability of atmosphere and surface.

physics.geo-ph

LDGM-Based Quantum Codes for Fault-Tolerant Quantum Computation

We construct a new family of Calderbank-Shor-Steane (CSS) codes using the generator and parity-check matrices of Low-Density Generator Matrix (LDGM) codes, with row operations applied to both matrices in order to achieve the desired quantum rate. Decoding is performed in an iterative manner, by applying message passing over the associated graph, and discrete Density Evolution (DDE) is used to optimize performance in the depolarizing channel. The proposed construction offers high flexibility and easiness in the design, producing quantum codes that possess excellent error correction capabilities. By properly designing the structure of the code, we are able to control and bound the weight of the stabilizer generators to a small value, which results in codes particularly well suited for fault-tolerant quantum computation. At the same time, these codes achieve very good performance in terms of error correction capability.

quant-ph