| dc.contributor.advisor |
Cho, Jaehyun |
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| dc.contributor.author |
Kim, Somin |
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| dc.date.accessioned |
2025-09-29T11:30:45Z |
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| dc.date.available |
2025-09-29T11:30:45Z |
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| dc.date.issued |
2025-08 |
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| dc.description.abstract |
This thesis is a review of the work by Professor Lamzouri on the distribution of Euler–Kronecker con- stants associated with quadratic fields [5]. To study the behavior of the Euler–Kronecker constant gamma_Q(sqrtD), we construct a probabilistic random model gamma_rand(X) that reflects its key characteristics. We analyze the large moments of gamma_Q(sqrt D) and compute the Laplace transforms of both gamma_Q( sqrtD) and gamma_rand(X). Through these tools, we examine the distribution of the random model and, in turn, gain insights into the distribution of the actual constants over quadratic fields. |
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| dc.description.degree |
Master |
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| dc.description |
Department of Mathematical Sciences |
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| dc.identifier.uri |
https://scholarworks.unist.ac.kr/handle/201301/88189 |
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| dc.identifier.uri |
http://unist.dcollection.net/common/orgView/200000903294 |
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| dc.language |
ENG |
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| dc.publisher |
Ulsan National Institute of Science and Technology |
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| dc.rights.embargoReleaseDate |
9999-12-31 |
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| dc.rights.embargoReleaseTerms |
9999-12-31 |
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| dc.subject |
analytic number Theory |
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| dc.title |
The Behavior of Euler–Kronecker Constants of Quadratic Fields |
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| dc.type |
Thesis |
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