Two Types of Quotient Structure of Co-Quasiordered Residuated Systems

Daniel A. ROMANO

Makale detayları

Two Types of Quotient Structure of Co-Quasiordered Residuated Systems

Yazarlar:

Daniel A. ROMANO

Yayıncı:

Mustafa UÇKUN

Ana Başlıklar:

Matematik

Dergi:

Fundamentals of Contemporary Mathematical Sciences 2020 Vol.1 Issue 2, pp.49-62

Belge Tipi:

Makale

Yayın Tarihi:

7/2020

Belge Dili:

İngilizce

Document ID (Org No.):

2000422290

eISSN:

2717-6185

Özet:

 

In our article we introduced and analysed the concept of residuated relational systems ordered under co-quasiorder. In this article, as a continuation of the mentioned paper, we introduce two types of quotient structures of residuated relational systems are constructed, one of which is a specificity of Bishop's constructive framework and has no counterpart in the classical theory. The paper finished by a theorem which can be viewed as the first isomorphism theorem for these algebraic structures.

Makale detayları

Two Types of Quotient Structure of Co-Quasiordered Residuated Systems

Yazarlar: Daniel A. ROMANO

Yayıncı: Mustafa UÇKUN

Ana Başlıklar: Matematik

Dergi: Fundamentals of Contemporary Mathematical Sciences 2020 Vol.1 Issue 2, pp.49-62

Belge Tipi: Makale

Yayın Tarihi: 7/2020

Belge Dili: İngilizce

Document ID (Org No.): 2000422290

eISSN: 2717-6185

Sayı

Yazarlar:

Daniel A. ROMANO

Yayıncı:

Mustafa UÇKUN

Ana Başlıklar:

Matematik

Dergi:

Fundamentals of Contemporary Mathematical Sciences 2020 Vol.1 Issue 2, pp.49-62

Belge Tipi:

Makale

Yayın Tarihi:

7/2020

Belge Dili:

İngilizce

Document ID (Org No.):

2000422290

eISSN:

2717-6185