To facilitate collaboration with other researchers via the Internet, I can offer a common platform described on which I am Principal Investigator (PI) of a National Science Foundation (NSF.gov) Extreme Science and Engineering Discovery Environment (XSEDE) supercomputer-resource grant, based on ideas published in several papers. For more information about XSEDE see https://www.xsede.org .
These grant is for use of these resources for applications of computational physics as used in the above references, based on some projects related to those I have worked on previously.
The current grant, "Quantum path-integral qPATHTREE and qPATHINT algorithms", through 30 Jun 2017 has shifted focus from computational neuroscience to broader contexts across computational physics (more info below).
Work performed under a related project, "Electroencephalographic field influence on calcium momentum waves" utilized an initial grant spanning 20 Feb 2013 - 19 Aug 2014 passed peer review for a second research grant spanning 1 Jul 2014 - 30 Jun 2015. On 20 Nov 2014 a request to double the current resources passed another round of review and was granted. In June 2015 another Renewal Request passed peer review, extending this grant through June 2016.
Note that this is a platform that gives opportunities in research collaboration for volunteers. Depending on your contributions, your rewards may be learning, producing new algorithms, acknowledgments, co-authorship, personal references that may help your career, etc.
If you are interested in collaborating on my XSEDE project, below are the steps I have volunteers use.
In all correspondence that require adding information to the body of email, please provide links instead of attachments whenever possible. If you cannot share individual files from Google Drive, Skydrive, Dropbox, etc., there are many other similar free services.
The current project has developed a draft of a complex-number versions of
PATHTREE and PATHINT:
L. Ingber, C. Chen, R.P. Mondescu, D. Muzzall, and M. Renedo, "Probability tree algorithm for general diffusion processes," Physical Review E 64 (5), 056702-056707 (2001). https://www.ingber.com/path01_pathtree.pdf
L. Ingber, "High-resolution path-integral development of financial options," Physica A 283 (3-4), 529-558 (2000). https://www.ingber.com/markets00_highres.pdf
Several other papers in my archive have used these codes.
A recent paper has shown the strengths and weaknesses of qPATHTREE and
L. Ingber, "Path-integral quantum PATHTREE and PATHINT algorithms," International Journal of Innovative Research in Information Security 3 (5), 1-15 (2016). https://www.ingber.com/path16_quantum_path.pdf and http://dx.doi.org/10.17632/xspkr8rvks.1
Since this 2016 paper, qPATHINT has been properly baselined to PATHINT using
the same input and stochastic models, and applied to neuroscience and finance
L. Ingber, "Evolution of regenerative Ca-ion wave-packet in neuronal-firing fields: Quantum path-integral with serial shocks," Report 2017:QPIS, Lester Ingber Research, Ashland, OR, (2017). https://www.ingber.com/path17_quantum_pathint_shocks.pdf
L. Ingber, "Options on quantum money: Quantum path-integral with serial shocks," Report 2017:OQM, Lester Ingber Research, Ashland, OR, (2017). https://www.ingber.com/path17_quantum_options_shocks.pdf
qPATHTREE and qPATHTREE will provide researchers in several disciplines, in contexts utilizing path-integrals in many applied physics contexts, including problems in physics, neuroscience and blockchain derivatives, with a new fast numerical C-coded algorithm to perform path integrals of complex-number systems using the standard GCC compiler.
PATHTREE and PATHINT already have provided such algorithms for real-number
systems in several projects detailed at
PATHINT and PATHTREE have been used to develop systems in neuroscience, financial markets and combat analysis, as reported in several papers at
These papers deal with discretization issues that have been addressed in several contexts, including nuclear physics as reported in several papers at
A related sub-project is to implement the N-dimensional code in PATHINT into PATHTREE.
Contact me with an email to firstname.lastname@example.org so we can discuss whether you and the project would benefit from your membership. If this is agreed upon, then continue to the next steps.
(1) Set up your own account on https://www.xsede.org . Also, see https://www.xsede.org/using-xsede#step2 to set up a Portal Account. This all is pretty straightforward. It will take a day or two until your registration is in the XSEDE system. Send me an email to email@example.com to tell me the user name and email address you used to register.
(2) When I see your registered name and email in XSEDE, I can add you as a user to this project on xsede.org, which can take over a day for XSEDE to process. Currently we have accounts at different XSEDE sites. I will send you an email when this step is complete.
(3) I do due diligence on the activity in this group regularly. Within a past month, if you have not make any contact with me, or have not done any work on any of our xsede projects, I'll remove you from this xsede project. This will not affect your registration on xsede.org and you still can benefit from that.
I have to do this to be able to monitor the progress of these projects, and to know who to depend on for future progress. If you find that you have been removed, and feel I made an error in doing so, please just contact me by sending an email to firstname.lastname@example.org so that I can consider putting you back into the project.
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