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    페르미 입자의 혼합에 관한 연구 = Fermion Mixings

    한글로보기

    https://www.riss.kr/link?id=T9015817

    • 저자
    • 발행사항

      서울 : 建國大學校 大學院, 2003

    • 학위논문사항

      학위논문(박사) -- 건국대학교 대학원 , 물리학과 , 2003. 2

    • 발행연도

      2003

    • 작성언어

      한국어

    • 주제어
    • KDC

      429.22 판사항(4)

    • DDC

      539.72 판사항(21)

    • 발행국(도시)

      서울

    • 형태사항

      ii, 58p. ; 26cm .

    • 일반주기명

      참고문헌: p. 56-58

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      • 국립중앙도서관 국립중앙도서관 우편복사 서비스
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    부가정보

    다국어 초록 (Multilingual Abstract) kakao i 다국어 번역

    One of the most peculiar and unexplained phenomena in the Standard Model is the repetition of generations. It is known that there are three generations of quarks and leptons. The famous electron-muon-tau universality is a distinguishing example of the repetition of generations.
    The weak interactions can distinguish one generation from another, because they depend on the quark flavours, and the various lepton numbers. This implies that the generations are not the eigenstates of the weak interactions. In fact, the fermionic states that are diagonal with respect to the weak interactions are not the eigenstates of the mass matirx of the corresponding fermions.
    Since the weak eigenstates are not identical with the mass eigenstates, there inevitably occurs the oscillation phenomena and mixing between them. This kind of mixing has been well observed in the quark sector through the Cabibbo-Kobayashi-Maskawa matrix. On the other hand, until recently, the lepton sector has been immune to the mixing, principally because the neutrinos are massless. However, as the recent result from the SuperKamiokande experiment has shown the hint of oscillations among neutrinos, it becomes quite likely that the neutrinos have non-zero masses, and thus it is reasonable to expect that mixings may also occur in the lepton sector.
    We review the mixings in the quark sector as well as in the lepton sector. The mechanisim and the basic ideas of the mixings are discussed.
    번역하기

    One of the most peculiar and unexplained phenomena in the Standard Model is the repetition of generations. It is known that there are three generations of quarks and leptons. The famous electron-muon-tau universality is a distinguishing example of the...

    One of the most peculiar and unexplained phenomena in the Standard Model is the repetition of generations. It is known that there are three generations of quarks and leptons. The famous electron-muon-tau universality is a distinguishing example of the repetition of generations.
    The weak interactions can distinguish one generation from another, because they depend on the quark flavours, and the various lepton numbers. This implies that the generations are not the eigenstates of the weak interactions. In fact, the fermionic states that are diagonal with respect to the weak interactions are not the eigenstates of the mass matirx of the corresponding fermions.
    Since the weak eigenstates are not identical with the mass eigenstates, there inevitably occurs the oscillation phenomena and mixing between them. This kind of mixing has been well observed in the quark sector through the Cabibbo-Kobayashi-Maskawa matrix. On the other hand, until recently, the lepton sector has been immune to the mixing, principally because the neutrinos are massless. However, as the recent result from the SuperKamiokande experiment has shown the hint of oscillations among neutrinos, it becomes quite likely that the neutrinos have non-zero masses, and thus it is reasonable to expect that mixings may also occur in the lepton sector.
    We review the mixings in the quark sector as well as in the lepton sector. The mechanisim and the basic ideas of the mixings are discussed.

    더보기

    목차 (Table of Contents)

    • 목차 = ⅰ
    • 국문초록
    • 제1장 들어가는 말 = 1
    • 제1.1절 표준모형의 기본개념 = 4
    • 제1.2절 Higgs 메커니즘과 질량부여 = 9
    • 목차 = ⅰ
    • 국문초록
    • 제1장 들어가는 말 = 1
    • 제1.1절 표준모형의 기본개념 = 4
    • 제1.2절 Higgs 메커니즘과 질량부여 = 9
    • 제2장 세대간의 혼합 = 19
    • 제2.1절 세대의 수 = 20
    • 제2.2절 세대간의 혼합 = 21
    • 제2.3절 쿼크의 혼합 = 29
    • 제2.4절 쿼크의 질량과 혼합행렬 = 33
    • 제2.5절 쿼크의 혼합과 CP 비보존 = 38
    • 제2.6절 중성미자의 혼합 = 41
    • 제2.7절 질량을 가진 중성미자 = 49
    • 제3장 결론 = 54
    • 참고문헌 = 56
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