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MINIMIZATION OF POWER DISSIPATION IN DIGITAL CIRCUITS USING PIPELINING AND A STUDY OF CLOCK GATING TECHNIQUE
Title
MINIMIZATION OF POWER DISSIPATION IN DIGITAL CIRCUITS USING PIPELINING AND A STUDY OF CLOCK GATING TECHNIQUE.
Creator
Panchangam, Ranganath, Yuan, Jiann, University of Central Florida
Abstract / Description
Power dissipation is one of the major design issues of digital circuits. The power dissipated by a circuit affects its speed and performance. Multiplier is one of the most commonly used circuits in the digital devices. There are various types of multipliers available depending upon the application in which they are used. In the present thesis report, the importance of power dissipation in today's digital technology is discussed and the various types and sources of power dissipation have been...
Show morePower dissipation is one of the major design issues of digital circuits. The power dissipated by a circuit affects its speed and performance. Multiplier is one of the most commonly used circuits in the digital devices. There are various types of multipliers available depending upon the application in which they are used. In the present thesis report, the importance of power dissipation in today's digital technology is discussed and the various types and sources of power dissipation have been elaborated. Different types of multipliers have been designed which vary in their structure and amount of power dissipation. The concept of pipelining is explained and the reduction in the power dissipation of the multipliers after pipelining is experimentally determined. Clock gating is a very important technique used in the design of digital circuits to reduce power dissipation. Various types of clock gating techniques have been presented as a case study. The technology used in the simulation of these circuits is 0.35µm CMOS and the simulator used is SPECTRE S.
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Date Issued
2004
Identifier
CFE0000130, ucf:46207
Format
Document (PDF)
PURL
http://purl.flvc.org/ucf/fd/CFE0000130
STABLE SPATIAL SOLITONS IN SEMICONDUCTOROPTICAL AMPLIFIERS
Title
STABLE SPATIAL SOLITONS IN SEMICONDUCTOROPTICAL AMPLIFIERS.
Creator
ultanir, erdem ahmet, Stegeman, George I., University of Central Florida
Abstract / Description
A spatial soliton is a shape invariant self guided beam of light or a self induced waveguide.Spatial solitons appear as a result of the balance of diffraction and nonlinear focusing in asystem. They have been observed in many different conservative media in the last couple ofyears. Solitons are ubiquitous, because of the probability of using their interactions in opticaldata processing, communications etc. Up to now due to the power required to generate thesolitons, and the response times of...
Show moreA spatial soliton is a shape invariant self guided beam of light or a self induced waveguide.Spatial solitons appear as a result of the balance of diffraction and nonlinear focusing in asystem. They have been observed in many different conservative media in the last couple ofyears. Solitons are ubiquitous, because of the probability of using their interactions in opticaldata processing, communications etc. Up to now due to the power required to generate thesolitons, and the response times of the soliton supporting media, these special waves of naturecould not penetrate the applications arena. Semiconductors, with their resonant nonlinearities, arethought to be ideal candidates for fast switching, low power spatial solitons.In this dissertation it is shown theoretically and experimentally that it is possible toobserve stable spatial solitons in a periodically patterned semiconductor optical amplifier(PPSOA). The solitons have unique beam profiles that change only with system parameters, likepumping current, etc. Their coherent and incoherent interactions which could lead to all opticaldevices have been investigated experimentally and theoretically. The formation of filaments ormodulational instability has been studied theoretically and yielded analytical formulae forevaluating the filament gain and the maximum spatial frequencies in PPSOA devices.Furthermore, discrete array amplifiers have been analyzed numerically for discrete solitons, andthe prospect of using multi peak discrete solitons as laser amplifiers is discussed.
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Date Issued
2004
Identifier
CFE0000142, ucf:46153
Format
Document (PDF)
PURL
http://purl.flvc.org/ucf/fd/CFE0000142
DISSIPATIVE SOLITONS IN THE CUBIC–QUINTIC COMPLEX GINZBURG–LANDAU EQUATION:BIFURCATIONS AND SPATIOTEMPORAL STRUCTURE
Title
DISSIPATIVE SOLITONS IN THE CUBIC–QUINTIC COMPLEX GINZBURG–LANDAU EQUATION:BIFURCATIONS AND SPATIOTEMPORAL STRUCTURE.
Creator
Mancas, Ciprian, Choudhury, Roy S., University of Central Florida
Abstract / Description
Comprehensive numerical simulations (reviewed in Dissipative Solitons, Akhmediev and Ankiewicz (Eds.), Springer, Berlin, 2005) of pulse solutions of the cubic--quintic Ginzburg--Landau equation (CGLE), a canonical equation governing the weakly nonlinear behavior of dissipative systems in a wide variety of disciplines, reveal various intriguing and entirely novel classes of solutions. In particular, there are five new classes of pulse or solitary waves solutions, viz. pulsating, creeping,...
Show moreComprehensive numerical simulations (reviewed in Dissipative Solitons, Akhmediev and Ankiewicz (Eds.), Springer, Berlin, 2005) of pulse solutions of the cubic--quintic Ginzburg--Landau equation (CGLE), a canonical equation governing the weakly nonlinear behavior of dissipative systems in a wide variety of disciplines, reveal various intriguing and entirely novel classes of solutions. In particular, there are five new classes of pulse or solitary waves solutions, viz. pulsating, creeping, snake, erupting, and chaotic solitons. In contrast to the regular solitary waves investigated in numerous integrable and non--integrable systems over the last three decades, these dissipative solitons are not stationary in time. Rather, they are spatially confined pulse--type structures whose envelopes exhibit complicated temporal dynamics. The numerical simulations also reveal very interesting bifurcations sequences of these pulses as the parameters of the CGLE are varied. In this dissertation, we develop a theoretical framework for these novel classes of solutions. In the first part, we use a traveling wave reduction or a so--called spatial approximation to comprehensively investigate the bifurcations of plane wave and periodic solutions of the CGLE. The primary tools used here are Singularity Theory and Hopf bifurcation theory respectively. Generalized and degenerate Hopf bifurcations have also been considered to track the emergence of global structure such as homoclinic orbits. However, these results appear difficult to correlate to the numerical bifurcation sequences of the dissipative solitons. In the second part of this dissertation, we shift gears to focus on the issues of central interest in the area, i.e., the conditions for the occurrence of the five categories of dissipative solitons, as well the dependence of both their shape and their stability on the various parameters of the CGLE, viz. the nonlinearity, dispersion, linear and nonlinear gain, loss and spectral filtering parameters. Our predictions on the variation of the soliton amplitudes, widths and periods with the CGLE parameters agree with simulation results. For this part, we develop and discuss a variational formalism within which to explore the various classes of dissipative solitons. Given the complex dynamics of the various dissipative solutions, this formulation is, of necessity, significantly generalized over all earlier approaches in several crucial ways. Firstly, the two alternative starting formulations for the Lagrangian are recent and not well explored. Also, after extensive discussions with David Kaup, the trial functions have been generalized considerably over conventional ones to keep the shape relatively simple (and the trial function integrable!) while allowing arbitrary temporal variation of the amplitude, width, position, speed and phase of the pulses. In addition, the resulting Euler--Lagrange equations are treated in a completely novel way. Rather than consider the stable fixed points which correspond to the well--known stationary solitons or plain pulses, we use dynamical systems theory to focus on more complex attractors viz. periodic, quasiperiodic, and chaotic ones. Periodic evolution of the trial function parameters on stable periodic attractors constructed via the method of multiple scales yield solitons whose amplitudes are non--stationary or time dependent. In particular, pulsating, snake (and, less easily, creeping) dissipative solitons may be treated in this manner. Detailed results are presented here for the pulsating solitary waves --- their regimes of occurrence, bifurcations, and the parameter dependences of the amplitudes, widths, and periods agree with simulation results. Finally, we elucidate the Hopf bifurcation mechanism responsible for the various pulsating solitary waves, as well as its absence in Hamiltonian and integrable systems where such structures are absent. Results will be presented for the pulsating and snake soliton cases. Chaotic evolution of the trial function parameters in chaotic regimes identified using dynamical systems analysis would yield chaotic solitary waves. The method also holds promise for detailed modeling of chaotic solitons as well. This overall approach fails only to address the fifth class of dissipative solitons, viz. the exploding or erupting solitons.
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Date Issued
2007
Identifier
CFE0001571, ucf:47116
Format
Document (PDF)
PURL
http://purl.flvc.org/ucf/fd/CFE0001571
Chemistry and dissipation at mineral surfaces in the space environment
Title
Chemistry and dissipation at mineral surfaces in the space environment.
Creator
Tucker, William, Schelling, Patrick, Britt, Daniel, Kara, Abdelkader, Coffey, Kevin, University of Central Florida
Abstract / Description
The composition and morphology of mineral surfaces is known to play an important role in various phenomena relevant to planetary science. For example, the synthesis and processing of complex organics likely occurs at mineral surfaces strongly affected by the space environment. Furthermore, the dissipative and adhesive properties of dust grains may depend strongly on the chemical state of the surface including the presence of dangling bonds, adsorbates, and radicals. In this dissertation,...
Show moreThe composition and morphology of mineral surfaces is known to play an important role in various phenomena relevant to planetary science. For example, the synthesis and processing of complex organics likely occurs at mineral surfaces strongly affected by the space environment. Furthermore, the dissipative and adhesive properties of dust grains may depend strongly on the chemical state of the surface including the presence of dangling bonds, adsorbates, and radicals. In this dissertation, experimental results are first presented which demonstrate that mineral grains subjected to high temperatures in a reducing environment lead to iron nanoparticles which are strongly catalytic for the formation of complex organic species. Next, results obtained using molecular-dynamics simulations demonstrate that uncoordinated surface atoms in metallic nanoparticles result in plastic deformation, strong dissipation and adhesion during collisions. This can be contrasted with previous simulations which demonstrate significantly weaker dissipation when surface atoms are passivated. Calculations of critical sticking velocities demonstrate that simple coarse- grain models are insufficient for predicting the adhesive behavior of sub-micron sized grains. Next, results are presented describing a computational study illuminating the role of surface chemistry on adhesion and dissipation for iron nanoparticle collisions, which in the case of free radical adsorbates may also contribute to the creation of more complex species. Lastly, to further elucidate dissipation, the direct coupling of harmonic vibrational modes in the dissipation process is established. The results demonstrate broad participation of low and high-frequency modes during a collision during a timescale less than time required for particles to rebound. Hence, our results demonstrate extremely strong likelihood of adhesion during collisions. This approach provides a way to use density-functional theory calculations to directly compute dissipative couplings at mineral interfaces.
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Date Issued
2019
Identifier
CFE0007545, ucf:52592
Format
Document (PDF)
PURL
http://purl.flvc.org/ucf/fd/CFE0007545
Analysis of steady state micro-droplet evaporation to enhance heat dissipation from tiny surfaces.
Title
Analysis of steady state micro-droplet evaporation to enhance heat dissipation from tiny surfaces.
Creator
Voota, Harish, Putnam, Shawn, Kauffman, Jeffrey, Vasu Sumathi, Subith, University of Central Florida
Abstract / Description
Steady state droplet evaporation experiments are conducted to understand (1) Droplet contact line influence on evaporation rate and (2) Droplet contact angle correlation to evaporation rate. Experiments are performed on a polymer substrate with a moat like trench (laser patterned) to control droplet contact line dynamics. A bottom-up methodology is implemented for droplet formation on the patterned substrate. Droplet evaporation rates on substrate temperatures 22???T_Substrate?70? and contact...
Show moreSteady state droplet evaporation experiments are conducted to understand (1) Droplet contact line influence on evaporation rate and (2) Droplet contact angle correlation to evaporation rate. Experiments are performed on a polymer substrate with a moat like trench (laser patterned) to control droplet contact line dynamics. A bottom-up methodology is implemented for droplet formation on the patterned substrate. Droplet evaporation rates on substrate temperatures 22???T_Substrate?70? and contact angles 80(&)deg;???110(&)deg; are measured. For a pinned microdroplet (CCR), volumetric infuse rate influences droplet contact angle. Results illustrate droplet contact line impact on evaporation rate . Moreover, these results coincide with previously published results and affirm that evaporation rate efficiency reduces with contact line depinning. Additionally, from all the analyzed experimental cases, evaporation rate scales proportional to the microdroplet contact angle (i.e. ?_(LG )??). In conclusion, these experiments shed new light on steady state evaporation of a microdroplet and its corresponding observations. Vital research findings can be used to enhance heat dissipation from tiny surfaces.
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Date Issued
2015
Identifier
CFE0006235, ucf:51067
Format
Document (PDF)
PURL
http://purl.flvc.org/ucf/fd/CFE0006235