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Pete L. Clark
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I was in a lecture nonot long ago given by C. Teleman and at some point he said "Well, since Riemann-Roch is andan index problem we can do..."

Then right after that he argued in favour of such a sentence. Could anyone tell me what did he mean exactly?. That is to say, in this case what is elliptic operator like, what is the heuristic idea in which such a result relyrelies on? ...and a little bit of more details about it.

As usual references will be appreciated.

ADD: Thanks for the comments bellowbelow, but I think they do not answer the question of title : Why is RR andan Index problem?. Up to this point, Whatwhat I can see is that two numbers happened to be the same.

I was in a lecture no long ago given by C. Teleman and at some point he said "Well, since Riemann-Roch is and index problem we can do..."

Then right after that he argued in favour of such a sentence. Could anyone tell me what did he mean exactly?. That is to say, in this case what is elliptic operator like, what is the heuristic idea in which such a result rely on? ...and a little bit of more details about it.

As usual references will be appreciated.

ADD: Thanks for the comments bellow, but I think they do not answer the question of title : Why is RR and Index problem?. Up to this point, What I can see is that two numbers happened to be the same.

I was in a lecture not long ago given by C. Teleman and at some point he said "Well, since Riemann-Roch is an index problem we can do..."

Then right after that he argued in favour of such a sentence. Could anyone tell me what did he mean exactly?. That is to say, in this case what is elliptic operator like, what is the heuristic idea which such a result relies on? ...and a little bit of more details about it.

As usual references will be appreciated.

ADD: Thanks for the comments below, but I think they do not answer the question of title : Why is RR an Index problem?. Up to this point, what I can see is that two numbers happened to be the same.

added 129 characters in body; edited title; added 82 characters in body
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why Why is Riemann-Roch an Index Problem?

I was in a lecture no long ago given by C. Teleman and at some point he said "Well, since Riemann-Roch is and index problem we can do..."

Then right after that he argued in favour of such a sentence. Could anyone tell me what did he mean exactly?. That is to say, in this case what is elliptic operator like, what is the heuristic idea in which such a result rely on? ...and a little bit of more details about it.

As usual references will be appreciated.

ADD: Thanks for the comments bellow, but I think they do not answer the question of title : Why is RR and Index problem?. Up to this point, What I can see is that two numbers happened to be the same.

why is Riemann-Roch an Index Problem?

I was in a lecture no long ago given by C. Teleman and at some point he said "Well, since Riemann-Roch is and index problem we can do..."

Then right after that he argued in favour of such a sentence. Could anyone tell me what did he mean exactly?. That is to say, in this case what is elliptic operator like, what is the heuristic idea in which such a result rely on? ...and a little bit of more details about it.

As usual references will be appreciated.

Why is Riemann-Roch an Index Problem?

I was in a lecture no long ago given by C. Teleman and at some point he said "Well, since Riemann-Roch is and index problem we can do..."

Then right after that he argued in favour of such a sentence. Could anyone tell me what did he mean exactly?. That is to say, in this case what is elliptic operator like, what is the heuristic idea in which such a result rely on? ...and a little bit of more details about it.

As usual references will be appreciated.

ADD: Thanks for the comments bellow, but I think they do not answer the question of title : Why is RR and Index problem?. Up to this point, What I can see is that two numbers happened to be the same.

Source Link

why is Riemann-Roch an Index Problem?

I was in a lecture no long ago given by C. Teleman and at some point he said "Well, since Riemann-Roch is and index problem we can do..."

Then right after that he argued in favour of such a sentence. Could anyone tell me what did he mean exactly?. That is to say, in this case what is elliptic operator like, what is the heuristic idea in which such a result rely on? ...and a little bit of more details about it.

As usual references will be appreciated.