際際滷shows by User: KylePoe2 / http://www.slideshare.net/images/logo.gif 際際滷shows by User: KylePoe2 / Mon, 07 Jan 2019 20:38:41 GMT 際際滷Share feed for 際際滷shows by User: KylePoe2 On the Numerical Solution of Differential Equations /slideshow/on-the-numerical-solution-of-differential-equations-127469785/127469785 finalreport-190107203841
Report written to satisfy requirements of ENGR 219, Numerical Methods, as part of an independent study of the course. Topics range from multistep methods for ODE solution to finite element methods.]]>

Report written to satisfy requirements of ENGR 219, Numerical Methods, as part of an independent study of the course. Topics range from multistep methods for ODE solution to finite element methods.]]>
Mon, 07 Jan 2019 20:38:41 GMT /slideshow/on-the-numerical-solution-of-differential-equations-127469785/127469785 KylePoe2@slideshare.net(KylePoe2) On the Numerical Solution of Differential Equations KylePoe2 Report written to satisfy requirements of ENGR 219, Numerical Methods, as part of an independent study of the course. Topics range from multistep methods for ODE solution to finite element methods. <img style="border:1px solid #C3E6D8;float:right;" alt="" src="https://cdn.slidesharecdn.com/ss_thumbnails/finalreport-190107203841-thumbnail.jpg?width=120&amp;height=120&amp;fit=bounds" /><br> Report written to satisfy requirements of ENGR 219, Numerical Methods, as part of an independent study of the course. Topics range from multistep methods for ODE solution to finite element methods.
On the Numerical Solution of Differential Equations from Kyle Poe
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Investigation of Steady-State Carrier Distribution in CNT Porins in Neuronal Membrane /slideshow/investigation-of-steadystate-carrier-distribution-in-cnt-porins-in-neuronal-membrane/127468857 researchwriteupv2-190107202512
In this work, the carrier distribution of a carbon nanotube inserted into the spinal ganglion neuronal membrane is examined. After primary characterization based on previous work, the nanotube is approximated as a one-dimensional system, and the Poisson and Schr旦dinger equations are solved using an iterative finite-difference scheme. It was found that carriers aggregate near the center of the tube, with a negative carrier density of n = 7.89 10^13 cm3 and positive carrier density of p = 3.85 10^13 cm3. In future work, the erratic behavior of convergence will be investigated.]]>

In this work, the carrier distribution of a carbon nanotube inserted into the spinal ganglion neuronal membrane is examined. After primary characterization based on previous work, the nanotube is approximated as a one-dimensional system, and the Poisson and Schr旦dinger equations are solved using an iterative finite-difference scheme. It was found that carriers aggregate near the center of the tube, with a negative carrier density of n = 7.89 10^13 cm3 and positive carrier density of p = 3.85 10^13 cm3. In future work, the erratic behavior of convergence will be investigated.]]>
Mon, 07 Jan 2019 20:25:12 GMT /slideshow/investigation-of-steadystate-carrier-distribution-in-cnt-porins-in-neuronal-membrane/127468857 KylePoe2@slideshare.net(KylePoe2) Investigation of Steady-State Carrier Distribution in CNT Porins in Neuronal Membrane KylePoe2 In this work, the carrier distribution of a carbon nanotube inserted into the spinal ganglion neuronal membrane is examined. After primary characterization based on previous work, the nanotube is approximated as a one-dimensional system, and the Poisson and Schr旦dinger equations are solved using an iterative finite-difference scheme. It was found that carriers aggregate near the center of the tube, with a negative carrier density of n = 7.89 10^13 cm3 and positive carrier density of p = 3.85 10^13 cm3. In future work, the erratic behavior of convergence will be investigated. <img style="border:1px solid #C3E6D8;float:right;" alt="" src="https://cdn.slidesharecdn.com/ss_thumbnails/researchwriteupv2-190107202512-thumbnail.jpg?width=120&amp;height=120&amp;fit=bounds" /><br> In this work, the carrier distribution of a carbon nanotube inserted into the spinal ganglion neuronal membrane is examined. After primary characterization based on previous work, the nanotube is approximated as a one-dimensional system, and the Poisson and Schr旦dinger equations are solved using an iterative finite-difference scheme. It was found that carriers aggregate near the center of the tube, with a negative carrier density of n = 7.89 10^13 cm3 and positive carrier density of p = 3.85 10^13 cm3. In future work, the erratic behavior of convergence will be investigated.
Investigation of Steady-State Carrier Distribution in CNT Porins in Neuronal Membrane from Kyle Poe
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Eigenstates of 2D Random Walk with Multiple Absorbing States /slideshow/eigenstates-of-2d-random-walk-with-multiple-absorbing-states/97222654 randomwalks-180515223141
Using elementary spectral analysis, a modular random walk algorithm was implemented into an environment with specified absorbing states.]]>

Using elementary spectral analysis, a modular random walk algorithm was implemented into an environment with specified absorbing states.]]>
Tue, 15 May 2018 22:31:41 GMT /slideshow/eigenstates-of-2d-random-walk-with-multiple-absorbing-states/97222654 KylePoe2@slideshare.net(KylePoe2) Eigenstates of 2D Random Walk with Multiple Absorbing States KylePoe2 Using elementary spectral analysis, a modular random walk algorithm was implemented into an environment with specified absorbing states. <img style="border:1px solid #C3E6D8;float:right;" alt="" src="https://cdn.slidesharecdn.com/ss_thumbnails/randomwalks-180515223141-thumbnail.jpg?width=120&amp;height=120&amp;fit=bounds" /><br> Using elementary spectral analysis, a modular random walk algorithm was implemented into an environment with specified absorbing states.
Eigenstates of 2D Random Walk with Multiple Absorbing States from Kyle Poe
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Assessment of Song Complexity through SVD of Frequency-Domain Song Data /KylePoe2/assessment-of-song-complexity-through-svd-of-frequencydomain-song-data songcomplexity-180515223131
By parsing raw song data into discrete time samples and performing a Fast Fourier Transform, a technique has been developed to assess the complexity of a given song.]]>

By parsing raw song data into discrete time samples and performing a Fast Fourier Transform, a technique has been developed to assess the complexity of a given song.]]>
Tue, 15 May 2018 22:31:31 GMT /KylePoe2/assessment-of-song-complexity-through-svd-of-frequencydomain-song-data KylePoe2@slideshare.net(KylePoe2) Assessment of Song Complexity through SVD of Frequency-Domain Song Data KylePoe2 By parsing raw song data into discrete time samples and performing a Fast Fourier Transform, a technique has been developed to assess the complexity of a given song. <img style="border:1px solid #C3E6D8;float:right;" alt="" src="https://cdn.slidesharecdn.com/ss_thumbnails/songcomplexity-180515223131-thumbnail.jpg?width=120&amp;height=120&amp;fit=bounds" /><br> By parsing raw song data into discrete time samples and performing a Fast Fourier Transform, a technique has been developed to assess the complexity of a given song.
Assessment of Song Complexity through SVD of Frequency-Domain Song Data from Kyle Poe
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