Time passed quickly, forty-five minutes passed in the blink of an eye.
On the podium, Xu Chuan began to finish the explanation of this report meeting.
"...To sum up all the methods mentioned above, using the xu-weyl-berry theorem for split twisting, different eigenvalues, boundary values, optical boundary information and other data can be used to calculate the complete original parameters."
Xu Chuan's voice reached the ears of everyone in the conference venue clearly and surely.
The sound is not loud, but it seems like the voice of truth surrounds the ears, making people intoxicated.
And that source is knowledge and wisdom.
"This is an extended application of the xu-weyl-berry theorem."
When the last sentence came out, some of the scholars in the audience suddenly stood up and applauded from their hands.
Immediately, other people quickly stood up, and thunderous applause resounded in an instant, lasting for a long time in this wide and crowded venue...
This is a lesson, a lesson of truth woven with knowledge and wisdom.
And they are all students.
...
On the stage, Xu Chuan finished explaining the extended application of the xu-weyl-berry theorem and looked at the audience with a smile.
After scanning around the people in the venue, his eyes fell on a figure in the front row.
Sal Perlmutter stood there, smiling and looking at Xu Chuan, his eyes conveying approval.
Xu Chuan smiled and nodded, looking towards the venue.
"The first half of the report on the expanded application of xu-weyl-berry's theorem has been completed. The following will be time for questions. If you have any questions, please feel free to ask them. If I know, I will answer it."
As soon as he finished speaking, someone in the venue raised their hands.
Xu Chuan nodded, and the person who raised his hand stood up again and asked: "Professor Xu, in the application context, each eigenvalue λi can be regarded as making some kind of measurement of Ω, so figuratively speaking,
The above isospectral problem refers to the fact that if the data obtained for Ω1 and Ω2 under all those (infinitely many) measurements are the same, is it geometrically inferable that Ω1 and Ω2 can completely overlap each other?"
Xu Chuan nodded and said: "Before the Xu-Weyl-Berry theorem appeared, the answer we got was generally negative.
"However, there are also counterexamples. For example, Milnor constructed a pair of 16-dimensional torus that are equispectral but not isometry. Research in this area involves analysis (spectrum of elliptic operators), geometry, topology and other disciplines.
Crossover content.”
"Of course, now using the xu-weyl-berry theorem, it can be derived geometrically at the same time. It is part of the xu-weyl-berry theorem."
"Thank you." The person who raised his hand to ask thanked him and sat down with some contemplation in his eyes.
On the podium, Xu Chuan continued to host the report meeting and then answered some questions from others.
He spent forty-five minutes explaining the one-hour report, and the remaining fifteen minutes for questions were not long and passed in the blink of an eye.
As the end came to an end, Xu Chuan also breathed a sigh of relief and prepared to end the report meeting.
Suddenly, someone in the audience raised his right hand.
Xu Chuan looked over and was a little surprised. The person who raised his hand was Professor Brian Schmidt, who had led the standing ovation before. Like Sal Perlmutter, he was also the 2011 Nobel Prize winner in physics.
He was still a little curious about a Nobel Prize winner raising his hand, not knowing what the other person wanted to ask.
After the signal passed, Professor Brian Schmidt stood up and asked: "Professor Xu Chuan, regarding the expanded application of the Xu-Weyl-Berry theorem, can it be further extended to high-latitude space?"
Hearing this, Xu Chuan frowned slightly, thought for a while and then asked: "I wonder what the high-latitude space you are talking about refers to?"
"High latitude in physics!" Professor Brian Schmidt said calmly.
Upon hearing this, the entire venue was silent for a moment, and then there was an uproar.
Everyone started discussing, and the question raised by Professor Brian was really shocking.
In a corner of the venue, among the NTU team, Chen Zhengping couldn't help but sigh: "This idea is really crazy."
At NTU, he was the first to understand Professor Brian's idea, which I have to say is really crazy and whimsical.
On the side, Cai Peng, a student of Professor Zhou Hai, asked curiously: "Professor, what does it mean to calculate high latitude? Isn't the expanded application of the xu-weyl-berry theorem itself a method of calculating information points?"
He still has some research on the xu-weyl-berry theorem.
During his graduate studies, his main interests were boundary values ​​and fractal drums, but he later changed his research field.
He has read both Xu Chuan's weak Weyl-berry conjecture and the proof papers of the Weyl-berry conjecture, and has some understandings of his own.
I thought I had a deep enough understanding of the xu-weyl-berry theorem, but when I came to listen to the report today, I found that I still fell far behind. There were many areas that I had not cleared up before, or that were hazy, but I now have ideas.
However, he still couldn't keep up with the opponent's rhythm.
In addition, I have basically no physical ability. Although I have some ideas about the ideas proposed by Professor Brian, I cannot fully understand them.
Moreover, he couldn't believe it to be honest.
As Chen Zhengping said, this is too crazy and shocking.
On the side, Zhou Hai smiled and said, "Don't you already have an idea in your mind?"
Hearing this, Cai Peng couldn't help but swallow.
If this could really be done, it would be amazing.
In mathematics and physics, high latitude is not the same concept.
In mathematics (Euclidean geometry), dimensions are used to describe the position of a point.
All dimensions are equal as other dimensions. The 4th dimension is like a hypercube. There is no concept of time in pure geometric concepts.
In science fiction, it is more often mentioned in time and space travel. Travel from low dimensions to high dimensions may also come from geometric concepts.
But in fact, there is no such concept in mathematics.
However, it is different in physics, and there are different types in high-dimensional physics.
For example, in classical mechanics, time is not the fourth spatial dimension. Time is used to describe the way physical changes occur.
Or, for example, in the special theory of relativity of Poincare and Einstein, time is treated as a separate dimension.
The earth we live in today is a three-dimensional world with length, width and height. If the dimension of time is added to this three-dimensional world, it becomes four-dimensional.
The passage of time in the universe is a four-dimensional space. If we can locate and calculate the dimension of time, we may be able to travel through the past and the future.
Of course, no one knows whether it can be done.
But what is certain is that this question raised by Professor Brian Schmidt instantly detonated the whole audience again.
Everyone is discussing.
If the expanded application of the xu-weyl-berry theorem can be used to calculate high-latitude spaces, it may bring drastic changes to mankind.
Einstein's theory of relativity will be confirmed once again, and high-latitude space does exist.
Can humans find a way to explore and enter the high-latitude world?
If the fourth dimension is really time, is there a way to reverse time and create the time machines like those in science fiction movies?
Everyone is discussing, but no one can give an answer.
If there is an answer, I'm afraid only the young man on the stage can know it.
Thinking and discussing, everyone in the venue turned their attention to the podium again.
.....
On the podium, Xu Chuan was also thinking deeply.
It must be said that the questions raised by Professor Brian Schmidt were ones he had never thought of before.
Mathematical dimensions and physical dimensions are not the same concept. No matter how high the mathematical dimension is, it is just something created to describe a marked point.
But the physical dimensions are completely different.
But, what should be done to use the extended application of xu-weyl-berry theorem to calculate high-latitude space?
The fourth dimension, is it really time?
The theory recognized in the modern physics community by the German physicist Buckhard Heim in 1957 is the eight-dimensional space.
Divided into x dimension (length of object), y dimension (width of object), z dimension (height of object), time dimension, gravity dimension, electromagnetic force dimension, universal gravitation dimension, and universal repulsion dimension.
This is relatively close to the multi-dimensional space we know today, and it can also be confirmed by experiments.
To be continued...