نتایج جستجو برای: modified weighted bit flipping algorithm

تعداد نتایج: 1102737  

1995
Michelle Effros Philip A. Chou

local variation in data statistics. A code that incoruorates a variety of bit allocation options and allows the bitallocawe introduce a two-stage bit allocation algorithm gous to the algorithm for weighted vector quanpossible bit allocations (typically in the form of a collection of quantization matrices) rather than a single bit allocation tion to change from image to image or even from data b...

2014
Hyungdo Kim Jechang Jeong

Motion estimation (ME) using bit-plane matching (BPM) algorithm has been proposed. The bit-plane matching algorithm transforms original images into bit-planes and performs a fast block matching process using the bit-planes. Two-bit transform (2BT) transforms an image frame into two bit planes with local window mean and variance values as threshold values. Constrained two-bit transform (C2BT) wa...

Journal: :International Journal of Informatics and Communication Technology (IJ-ICT) 2018

2009
A. Ricketts J. Singh K. Ramakrishnan N. Vijaykrishnan D. K. Pradhan

The occupancy of caches has tended to be dominated by the logic bit value ‘0’ approximately 75% of the time. Periodic bit flipping can reduce this to 50%. Combining cache power saving strategies with bit flipping can lower the effective logic bit value ‘0’ occupancy ratios even further. We investigate how Negative Bias Temperature Instability (NBTI) affects different power saving cache strategi...

Journal: :Contributions to Discrete Mathematics 2012
Louis W. Kolitsch

In this paper a new category of partitions called beaded partitions with k colors will be introduced. The generating functions for these partitions will be given and several properties and congruences will be presented. A beaded partition of a positive integer n is a necklace made up of strands of beads in k colors where the total number of beads in the necklace is n. Sliding the beads around t...

Journal: :IEEE Transactions on Circuits and Systems I: Regular Papers 2017

2004
Harry Buhrman Lance Fortnow Ilan Newman Nikolai K. Vereshchagin

How much do we have to change a string to increase its Kolmogorov complexity. We show that we can increase the complexity of any non-random string of length n by flipping O( √ n) bits and some strings require Ω( √ n) bit flips. For a given m, we also give bounds for increasing the complexity of a string by flipping m bits. By using constructible expanding graphs we give an efficient algorithm t...

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