Neutrosophic Modal Logic and its Physical Applications

\textit{Neutrosophic Modal Logic }is a logic where some neutrosophic modalities have been included. Let P be a neutrosophic proposition. We have the following types of \textit{neutrosophic modalities}: \textit{I. Neutrosophic Alethic Modalities }(related to truth) has three neutrosophic operators: \textit{Neutrosophic Possibility}: It is neutrosophically possible that P. \textit{Neutrosophic Necessity}: It is neutrosophically necessary that P. \textit{Neutrosophic Impossibility}: It is neutrosophically impossible that P. II. \textit{Neutrosophic Temporal Modalities }(related to time) It was the neutrosophic case that P. It will neutrosophically be that P. And similarly: It has always neutrosophically been that P. It will always neutrosophically be that P. III. \textit{Neutrosophic Epistemic Modalities }(related to knowledge): It is neutrosophically known that P. IV. \textit{Neutrosophic Doxastic Modalities }(related to belief): It is neutrosophically believed that P. V. Neutrosophic Deontic Modalities: It is neutrosophically obligatory that P. It is neutrosophically permissible that P p.).