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Full-Text Articles in Physical Sciences and Mathematics
Abstraction In Theory - Laws Of Physical Transactions, Subhajit Kumar Ganguly
Abstraction In Theory - Laws Of Physical Transactions, Subhajit Kumar Ganguly
Subhajit Kumar Ganguly
Considering transport or tendency of transport of physical entities from an initial to a final point,we come to a similar basis of understanding of various physical phenomena.The trajectory-behaviour of such transport represents the effect or field of influence.This way,we may explain cluster-formation in the universe,an expanding universe,etc.This may also lead to a similar basis for understanding the four non-contact forces of nature.Also,for different ranges of acceleration in the field formed in spacetime,we have different properties of matter interacting.This may explain the difference in ranges of the various forces.
A Few Implications Of The Laws Of Transactions, From The Abstraction Theory., Subhajit Kumar Ganguly
A Few Implications Of The Laws Of Transactions, From The Abstraction Theory., Subhajit Kumar Ganguly
Subhajit Kumar Ganguly
Considering transport of light through space-time, following the laws of physical transactions, it may be said that there must be a spreading effect on it. Over suitable distances from a source of light, an observer's perception is bound to be affected due to this spreading. In the following paper, these effects on the reception of a signal, due to the spreading of light are studied. Experimental set-ups are desired to verify the actual angles of spread with their theoretical values. An experiment regarding the minimum distance between two disturbances for them to be distinguishable is also carried out. The energy …
Hamiltonian Dynamics In The Theory Of Abstraction, Subhajit Kumar Ganguly
Hamiltonian Dynamics In The Theory Of Abstraction, Subhajit Kumar Ganguly
Subhajit Kumar Ganguly
This paper deals with fluid flow dynamics which may be Hamiltonian in nature and yet chaotic.Here we deal with sympletic invariance, canonical transformations and stability of such Hamiltonian flows. As a collection of points move along, it carries along and distorts its own neighbourhood. This in turn affects the stability of such flows.