Chapter 414: Langlands
Langlands is a world-renowned great mathematician. He has countless disciples and has made great achievements in all aspects of mathematics.
On the other hand, Kant's only regret in recent years is that he does not have a single outstanding student under his command.
Sakishimayama is also a good seedling. Now he studies mathematical problems with himself and is also an internationally renowned mathematician.
But in front of Langlands' disciples, it was really hard to get on the table.
Faced with Langlands' sarcasm, Kant changed his previous tit-for-tat confrontation with a leisurely smile on his face.
Ye Qiu's imo score has not been announced yet, only he knows that Ye Qiu has already scored the full mark.
He firmly believed that if he released this news, the international mathematics community would definitely cause a storm.
I will take the opportunity to take Ye Qiusheng as my disciple, hum... This old guy is just waiting to cry!
Kant was calm and calm, and even had walnuts in his hand.
He pointed at Langlands and asked intentionally.
"Yezi, don't you know him? He is Langlands, you probably haven't seen him."
Ye Qiu didn't want to participate in the verbal lawsuit between the two old fried dough sticks.
He just smiled.
"Teacher Langlands is also a role model for me to learn from, so I naturally know it."
Ye Qiu's words are not flattering, but real admiration.
Langlands is as famous internationally as Kant.
He graduated from the University of British Columbia in 1957 with a bachelor's degree and a master's degree in 1958. He later went to the United States to study at Yale University.
The most important thing is that Langlands had a Ph.D. two years later and was appointed as a lecturer in the same year.
In just a few years, he was promoted to professor and then served as professor at the Princeton Institute of Advanced Studies.
Especially in 1979.
Langlands developed an ambitious revolutionary theory that established a new connection between the two major branches of mathematics, namely the "Longlands Program".
According to Ye Qiu's recollection, in 2018, Langlands will win the Abel Prize for this academic research.
Moreover, this extremely difficult work took thirty years to complete.
However, in 1996, Longlands won the Wolf Prize in Mathematics.
The research objects of the Langlands Program conducted in-depth research on interdisciplinary fields of non-exchange coordination and analysis, self-conservative formal theory and number theory, and concluded that they were unified and first proved the situation of gl(2).
This program promotes abel domain theory, hecke theory, self-conservative function theory, and representation theory of subdued groups.
Langlands developed a complete set of technologies in constructing real-time groups and p-adic-time groups. It proves the artin conjecture of special cases and develops the langlands-shahidi method that proves the existence of functional equations of the euler product.
And, Langlands proposed the langlands conjecture.
A large category of euler products all have functional equations, especially for typical groups, there is a phenomenon of "basal transformation".
With such great achievements, awards and titles are just false names.
Longlands was elected as a member of the Royal Canadian Society in 1972 and was elected as a member of the Royal Canadian Society in 1981.
He also won the 1982 Cole Award of the American Mathematics Society and the first Mathematics Award of the National Academy of Sciences.
It was also because of his outstanding achievements that he won the wolf award of 1995-1996.
It can be said.
Langlands has a well-deserved and famous masterpiece. He is a well-deserved famous mathematician.
Although Ye Qiu is a very talented genius boy, he has received many praises and even cracked the hail conjecture.
But he is too young, and his age seems very weak in the face of such achievements.
Langlands looked at Ye Qiu carefully, his face calmly, but a storm had already stirred up in his heart.
This young man has a unique temperament.
His temperament is very calm, like a calm lake, or like a thousand-year-old tree in a big forest.
With a kind of calmness that is full of vitality.
His eyes were very deep, and it was like there were thousands of stars inside, which made people couldn't help but want to watch.
Langlands has solved countless mathematical problems and has also seen countless geniuses.
But the only genius in front of him made him a little confused.
Langlands said: "I heard you cracked the hail conjecture. I have also been studying your cracking method recently. The idea is right, the theory is right, you are amazing, and you will make great achievements in the future."
"Okay, okay, don't you look down on others? The old guy should discuss this with me."
Kant immediately became alert.
According to his experience, the old guy said something like this, that is, he had the idea of trying to seize talents.
No! This bud must be curbed in the cradle.
Ye Qiu looked at Kant and Langlands' verbal battles and suddenly felt very interesting.
This is true in any field. If you want to make a field top, this person must have an extremely pure mind.
During Ye Qiu's contact, people who study mathematics are basically very simple in their minds.
The same is true for the two top mathematicians in front of them.
The two of them argued about a question without reviewing it, blushing, as if time had retraceed the scene when Ye Qiu had just entered the house.
Ye Qiu curiously took the note, and there was only one question on it.
"For each integer j21, there is 1≤a, ≤2015; (ii) for any integer 1≤k
This is a proof problem.
Ye Qiu took a look and immediately had a new idea in his mind.
"Two teachers, can I interrupt?"
Kant and Langlands argued in an inextricable way.
Hearing Ye Qiu's words, his wise eyes looked at him one after another.
Kant asked, touching his chin.
"What new ideas do you have?"
Ye Qiu smiled: "There is no new idea, it's just a little bit of your own insights. We may start with limited conditions. Since this question is to prove a positive integer, we can make positive integers and addition, and then combine them with the Gagne line. If we can find the non-stop prime number opposite the positive integer, and then query the positive total number for inverse argumentation, it may be simpler."
Ye Qiu just gave his own ideas.
While he was thinking about the feasibility of this idea, Kant and Langlands looked at Ye Qiu with all their eyes.
Langlands lit the table in disbelief.
He asked.
"Have you done this question before?"
Ye Qiu smiled slightly: "How is it possible? I have never done it before."
"But why do you have ideas in a short period of time?"
"But my thinking may not be correct."
Even so, Kant and Langlands were shocked.
They are facing a world-famous problem.
When faced with this, many people will be at a loss, and even basic math beginners cannot understand what this question is expressing.
Often, many famous mathematicians have to read the questions repeatedly and find a lead from the questions before they can have ideas.
But Ye Qiu just read it a few times and immediately had a thought.
What is this not a genius?
Chapter completed!