Orion Crest, Series_1

Chapter 7: Optimal Inversion Theory

　　In the end, reason prevailed over greed, and Orion dispelled this unrealistic idea.

　　It's not a big deal for a freshman to publish an SCI, because some of the maths SCI journals have a pretty serious bumping anyway, and as long as your English is fine, you can pretty much get published.

　　Some people have even made a list of several notable bump journals. The top one, Applied-Mathematics & Computation (AMC), is famous in this field.

　　In order to ensure the academic quality of the papers, those old-fashioned journals tend to strictly control the number of papers published in a year to less than 100. However, this "journal" publishes more than 1,000 papers a year, coupled with cross-citation tricks, the impact factor rises quickly! And it is not a big deal for some bumper to publish more than 20 papers a year, even a certain editorial board member has published more than a hundred papers in it!

　　Other SCI journals Orion may not have the confidence to get accepted, but AMC is a good place to start......

　　However, publishing 'Proof of Zhou's Conjecture' in an SCI journal would be a big problem. It's not a question of whether he can publish or not, he can definitely do, but the key is whether he can hold a series of subsequent impacts after it.

　　In the end, although Orion still chose the third task, but was not prepared to use the Proof Method for Zhou's Conjecture, which given by the system, but rather write a random bump paper to pass the task. With his current understanding of the two courses, Advanced Mathematics and Mathematical Analysis, it's feasible to do that by himself. 

　　On the other hand, the other two tasks, the first one he did not have that professional network, nor that high emotional quotient (EQ). And the second one, the college physics course hasn't started in the freshman year, and the physics didn't attract him that much currently, so it wouldn't be too late to practice when he needed to.

　　Since having the system, Orion felt that life had become interesting, and early in the morning, he carried his second-hand laptop on his back and went to the library. For him, this experience was simply unprecedented.

　　Still in the same place, Orion opened the laptop, thinking for a while, and then input a few words on the screen.

　　[Optimal Inversion Theory for Linear Operators and Linear Generalised Functions]

　　[Abstract: Several classes of inversion problems for linear general functions and linear operators are studied. Basic results of optimal inversion theory are presented, in particular the construction of optimal inversion methods ......]

　　This topic came to Orion's mind last night while he was lying in bed going through the notes, and his mathematical analysis teacher, Professor Tang, mentioned that when he was talking about Fourier inversion formulas, a couple of areas in mathematics today that are considered to be off-the-wall, but relatively cutting-edge. Then, combined the information from Internet, Orion proposed this title for the paper.

　　As for how to solve the problem with this topic? Well ......, It's certainly unsolvable at his level of knowledge, so some unconventional means will have to be used.

          If he remembered correctly, the points from the system could be used to solve technical problems in reality, and he tried to solve the proof method of Riemann's Conjecture with no response. It was thought that either the answer was beyond his maths level, or the points consumption was an astronomical amount he couldn't afford. With a topic of this level as a goal, the system should give some response, right?