This paper attempts to give a hardware based practical overview about cheating prevention of information hiding technique using Steganography and Visual Cryptographic Schemes (VCS). A combined technique have been prop...
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This paper attempts to give a hardware based practical overview about cheating prevention of information hiding technique using Steganography and Visual Cryptographic Schemes (VCS). A combined technique have been proposed here, which allows visual information (e.g. printed text, handwritten notes, and images) to be distributed into 'n' secret shares as transparencies and embedding message into share became stego share for share authentication. Finally each of these stego shares embeds into a cover image using hardware module. At the time of recovering the receiver first decode each stego shares from the cover work than extract secret message from share to prevent cheating. The original secret message can be retrieve by overlapping the shares. The proposed encoding and decoding scheme for share generation is implemented in software module and embedding of message into share and stego share into cover image are implemented in hardware-based system for 2-D images.
It is surprising that last two decades many works in time series data mining and clustering were concerned with measures of similarity of time series but not with measures of association that can be used for measuring...
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It is surprising that last two decades many works in time series data mining and clustering were concerned with measures of similarity of time series but not with measures of association that can be used for measuring possible direct and inverse relationships between time series. Inverse relationships can exist between dynamics of prices and sell volumes, between growth patterns of competitive companies, between well production data in oilfields, between wind velocity and air pollution concentration etc. The paper develops a theoretical basis for analysis and construction of time series shape association measures. Starting from the axioms of time series shape association measures it studies the methods of construction of measures satisfying these axioms. Several general methods of construction of such measures suitable for measuring time series shape similarity and shape association are proposed. Time series shape association measures based on Minkowski distance and data standardization methods are considered. The cosine similarity and the Pearson's correlation coefficient are obtained as partial cases of the proposed general methods that can be used also for construction of new association measures in data analysis.
In the last years, the understanding of the combustion processes has been facilitated through the progress of asymptotic methods in appl.ed math.matics, of the computation and of experimental techniques. The aim of th...
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In the last years, the understanding of the combustion processes has been facilitated through the progress of asymptotic methods in appl.ed math.matics, of the computation and of experimental techniques. The aim of this work is to obtain and compare analytical/numerical results with experimental data for a confined jet diffusion flame. All thermochemical variables are determined by mixture fraction because the Sandia Flame D, used to check the results, is close to equilibrium. The developed method, based on the low Mach number formulation, allows to decrease the time needed to obtain reasonable results for confined jet diffusion flame. The analytical/numerical results compare well with the experimental data available in the literature.
The fishery for market squid in California is extremely valuable and only recently subject to regulations (in that sense, it is one of the last great open-access fisheries on the western coast of North America). We br...
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Summary form only given. In recent years, much attention has been given to wavelength-division multiplexed (WDM) systems due to their ability to maximize lightwave communications. In practice, the combined effects of ...
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ISBN:
(纸本)1557524432
Summary form only given. In recent years, much attention has been given to wavelength-division multiplexed (WDM) systems due to their ability to maximize lightwave communications. In practice, the combined effects of linear dispersion and nonlinear self phase modulation impose severe limitations on the long-haul performance of non-return-to-zero (NRZ) systems. The aim of this presentation is to provide an analytic description of the nonlinear pulse evolution in a NRZ communications system under a dispersion-management scheme.
The magnetostatic energies and forces derived from axisymmetric models appropriate for magnetic force microscopy (MFM) of superconductors are examined. For models with a semi-infinite sample, closed form representatio...
The magnetostatic energies and forces derived from axisymmetric models appropriate for magnetic force microscopy (MFM) of superconductors are examined. For models with a semi-infinite sample, closed form representations are obtained for arbitrary probe height. Specific boundary value problems considered are appropriate for a vortex penetrating a type-II superconductor, or for a magnetic monopole or dipole above or within a superconductor. Physically important limits such as complete flux expulsion become transparent with the new results. It is shown that previously employed approximations and numerical quadrature are unnecessary.
A formula governing the evolution of twist in moving filaments or ribbons of finite extent is derived. This evolution is shown to be made up of a 'dynamic' part corresponding to physical properties of the fila...
A formula governing the evolution of twist in moving filaments or ribbons of finite extent is derived. This evolution is shown to be made up of a 'dynamic' part corresponding to physical properties of the filament or ribbon and a 'geometric' part due to the motion of the filament or ribbon core itself. These results are used to extend classical elastic rod theory to the case of motion including dynamically evolving twist. In addition, the averaged geometric contribution is noted to be minus the time rate of change of the writhing number and it is shown that the writhe is a conserved quantity for closed filaments moving according to certain integrable curve dynamics.
This paper addresses the question of how the zero and small diffusivity solutions to the kinematic magnetic induction equation are related. It is shown that, in the case of perturbed linear toral automorphisms, hyperb...
This paper addresses the question of how the zero and small diffusivity solutions to the kinematic magnetic induction equation are related. It is shown that, in the case of perturbed linear toral automorphisms, hyperbolicity properties allow a connection between the zero diffusivity Cauchy solution and the non-zero diffusivity Wiener ensemble solution using shadowing theory. A formula is derived that calculates over finite times the small diffusivity magnetic field in terms of the local zero diffusivity magnetic field by averaging against a Gaussian density with variance proportional to diffusivity. For linear toral automorphisms, it is proven that the infinite time fast dynamo growth rate can be calculated using a local Cauchy flux average in agreement with a conjecture by Finn and Ott.
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