A Review of Opinions of Scholars on Contemporary Issues and Future Plans for Interfaith Harmony

Interfaith harmony refers to the peaceful coexistence and cooperation between people of different religious beliefs. This abstract focuses on the need for interfaith harmony, the challenges that hinder it, and the way forward towards achieving it. The need for interfaith harmony arises from the diversity of religious beliefs and practices around the world, which can lead to misunderstanding, conflict, and violence. Interfaith harmony promotes mutual respect, understanding, and cooperation among people of different faiths, which can lead to a more peaceful and just society. However, achieving interfaith harmony is not without challenges. These challenges include ignorance, prejudice, fear, and mistrust among people of different faiths. There are also social, economic, and political factors that can contribute to the breakdown of interfaith relations. To overcome these challenges, there are several ways forward towards achieving interfaith harmony. These include education and awareness-raising initiatives that promote interfaith understanding and dialogue. There are also interfaith organizations that bring people of different faiths together for mutual cooperation and support. Additionally, there are political and legal measures that can protect the rights of religious minorities and ensure their full participation in society. In conclusion, interfaith harmony is essential for building a peaceful and just society. While there are challenges to achieving it, there are also ways forward towards promoting interfaith understanding, cooperation, and respect.

Hermitian Geometry of Twistor Spaces

In the present thesis we investigate the almost Hermitian geometry of the twistor spaces of oriented Riemannian 4-manifolds. Holomorphic and orthogonal bisectional curvatures have been intensively explored on K ̈hler manifolds and a lot of important results have been obtained in this case. a But in the non-K ̈hler case these curvatures are not very well studied and it seems a that the main reason for that is the lack of interesting examples. The first part of the thesis is devoted to the study of the curvature properties of Atiyah-Hitchin- Singer and Eells-Salamon almost Hermitian structures. This is used to provide some interesting examples of almost Hermitian 6-manifolds of constant or strictly positive holomorphic, Hermitian and orthogonal bisectional curvatures. In the second part of the thesis we determine the Gray-Hervella classes of the so-called compatible almost Hermitian structures on the twistor spaces, recently in- troduced by G. Deschamps . The interest in determining these classes is motivated by the fact that the Gray-Hervella classification is a very useful tool in studying almost complex manifolds. Our results in this direction generalize the well known integrabil- ity theorems by Atiyah-Hitchin-Singer, Eells-Salamon and Deschamps and show that there is a close relation between the properties of the spectrum of the anti-self-dual Weyl tensor of an almost K ̈hler 4-manifold and the almost Hermitian geometry of a its twistor space.