Question
Asked 13th Jun, 2021

Results in number theory and functional analysis; searching for universities or public/private institutions around the world?

Dear researchers, I am very interested in making more progress in the direction of the functional analysis and number theory. After the second stage of my private research regarding the Riemann Zeta function and Xi-function, I have been able to validate one fascinating consequence of the Riemann Hypothesis, probably never seen before, and it is related to the set of the Taylor even coefficients a_2n and Jensen C_n (and the Turán moments b_m or b_n calculated by professors Csordas, Norfolk and Varga, almost 36 years ago). I have validated these b_m, and their impact in the definition of the famous coefficients of the Jensen polynomials with shift N=0 and Taylor coefficients a_2n which evidently (or undoubtedly) lets formulate a representation by a series for the well-known and important Euler-Mascheroni constant, and also the Lugo's. I do not have any contract with any institution (university) nor studying any master/PhD, but I considere that I could show an significant set of results that would open the door for future researchs not only in mathematics, but also in physics. As I live in Europe, electronics engineer graduate from UPB, several years ago (2007) and my passion for searching and validating models ( I am good at Matlab and other programms), I can work in a research project if I had such priceless opportunity. The reason for investigating in functional analysis and number theory when being an electronics engineer is because I like mathematics being applied to several fields, I believe in the possibility to determine new formulas that impact in exact science and engineering. Nowadays, I feel alone in my own research and I have tried to contact several magazines for showing these golden results and to be able to coming back to the college world, unfortunately, time and some circumstances during my years as engineer trying to pursuit some chance in research have affected my way to do what I would love to do the best: researching and completing my PhD. That is why I post this question about who could help me to come back to an institution and be able to build an interesting path of results and findings I know I can give.
For now, I have reached a tremendous data and fascinating equations that only could be exposed once finished my 10 or 13 pages of current article, as I am aware of the formal stages of a publication. I would like to contact not only magazines, but also prestigious universities whose groups or members could get inmersed in my ideas and results.
Let me know if there were good information and contacts via inbox or replying to this post.
Thanks in advance.
Carlos López
Electronics engineer
Graduate from UPB, Medellín, Colombia
Technical representative, current city: Szczecin, Poland

Most recent answer

27th Jun, 2021
Aref Wazwaz
Dhofar University
I agree with Dr Issam.
2 Recommendations

All Answers (4)

13th Jun, 2021
Issam Kaddoura
Lebanese International University
Firstly, I think you should publish your results in a good reputable journal, and next, your request gets easier.
I wish you good luck in your endeavor.
2 Recommendations
13th Jun, 2021
Carlos Hernan Lopez Zapata
Universidad Pontificia Bolivariana
Dear Issam, totally agree, that is why I will be contacting firstly one of the most interesting magazines in this field I had found few months ago. I think so that the only way is to prepare a very good manuscript and clear.
It is always good to hear the current researchers as my role as researcher was focused on other different field years ago. Times change and I need to adjust my way to write and organization of documents.
Best regards,
Carlos Lópera
16th Jun, 2021
Disha Chavda
Saurashtra University
I don't know that much about riemann zeta function but it seems like great .
Can you help by adding an answer?

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Is it possible now to say that Fermat's Last Theorem has other proofs from other people besides the famous proof of Andrew Wiles?
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  • Sergey P. KlykovSergey P. Klykov
The proof from A. Wiles can be read here:
Dear Colleagues,
The request to conduct discussions strictly adhering to the declared topic of discussion without switching to a discussion of the personalities and education of the persons taking part in the discussions.
I could offer my own proof:
I am sending here to my own support a file with a "beautiful" triangle, which can be perfectly described simultaneously using the equations of the Pythagorean theorem and/or the equations of Fermat's Great Theorem, FLT.
Also, I know that Andrea Ossicini deals with similar issues. For example:
Of course, there are other attempts to provide evidence.
Or reasoning that is very close to the stated topic:
Of course, other similar links can be shown here.
It is interesting to know the opinions of SPECIALISTS and persons -AMATEURS-who are interested in this topic.
CONTINUED. Start was here:
Best Regards,
Sergey Klykov

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