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A neutrosophic fuzzy set that generalizes the classical set is represented by a closed interval [0,1]. Let us generalize the fuzzy set to the Neutrosophic set, which is defined as three membership functions between interval]-0,1+ [. This paper examines the bird collision problem within a more grounded Neutrosophic framework. The collision between the bird and the aircraft is represented in the Neutrosophic domain as a stationary point because it occurs at a distance too great for any other auditory signal to discern. Numerous methods exist for solving the airplane problem, including a Julia set in complex numbers. Bird collisions resulting from aircraft crashes add complication. An aviation signal is utilized to avoid an accident in a bird strike or bird collision. [ABSTRACT FROM AUTHOR]

The Arithmetical Experimentation in Students performance which depends on decision theory. Statistics permit instructor to make out student's performance by utilizing data visualization and collate teaching procedure by employing hypothesis test. The Enactment of Lacunarity implicit that Random sample is a Statistical Fractal. The Random sample X and Y are totally disconnected but selfsame in shape to manifest self - similarity. [ABSTRACT FROM AUTHOR]

The goal of this article provides the common formula for Minimal Domination Cardinality for all Hamiltonian Path or Hamiltonian Circuit. It is explained the way of structures and characteristics of General Hamiltonian Path or Hamiltonian Circuit. It invents the result that all the Hamiltonian Circuit from the given graph should be Cycle Graph. These derived formulae are common for all graphs those have Hamiltonian path or Hamiltonian Circuit. This formula is used to find Maximal Dominating Cardinality in a simple manner. Even though complicated graph also which has Hamiltonian Circuit is evaluating the Cardinality of Maximal Dominating Set is very easy way. [ABSTRACT FROM AUTHOR]

The intent is to manifest that the externaldevelopmentsample in tumors are 2-D fractal. The fractal dimension disparateon the report to histological kind and drop of cell is captured. To observe the fractal dimension by employing three methods namely Box Counting Method, Mass Radius Method and Radius of gyration. In this regard it is assumed that fractal is a device to discover the dimension of the tumor. This will be considerate to the pathologist to inspect whether the tumor swelling is begnin or malignant. [ABSTRACT FROM AUTHOR]

This paper obtains that Molecular Graph of Linear Benzenoid Compounds is a fractal which satisfies Selfsimilarity property proved by Iteration Process of its degree sequence and contains similar shape in its Structure. [ABSTRACT FROM AUTHOR]

The Epidemic of the newest Coronavirus infection broke get in December 2019 in Wuhan city, Hubei province and has spread across the world to 97 countries all over the world. The aim of this work is evaluate COVID- 19 in tamilnadu region based on Fractal Dimension of confirmed cases in March to October. Its use two Mathematical model to compare the method of estimating and predicting the growth of the pandemic: The Logistic growth model and Gompertz growth model. The investigation was carried out using data on cases of infection and confirmed death to analysis the accuracy model. To verify the consistency of the templates its use RAMSE and R². For both model (²2> 0.99), the experimental findings have encouraging modification errors. This model offers a simple reliable framework for tracking the growth of pandemics that can be helpful to health system. [ABSTRACT FROM AUTHOR]

The role of this paper is to evaluate the process of calculating the Maximal Matching in the Fractal Graph especially Von Koch Curve and Koch Snowflake. Here it analyzes the characteristics, construction, properties, nature, implementation, Iteration and uses of the famous Fractal Graph like Von Koch Curve and Koch Snowflake. Here to explain how the Fractal Graph can be constructed and implemented. By using Proof of Mathematical Induction methods, it evaluates the Maximal Matching Cardinality of Von Koch Curve and Koch Snowflake. Cardinality shows that the number of vertices selected for Maximal Matching. Also this paper shows that the value of cardinality remains the constant ratio for all Iteration of the Fractal Graph. It shows that the application of Maximal Matching cardinality value is useful for many areas like Construction Field, Designing of Computer Architecture field, Focus of Camera, Consumption of raw material in construction Sight and so on. [ABSTRACT FROM AUTHOR]

This paper presents the finding of Maximum Matching and Maximal Matching Cardinality in various Graphs G(V,E) where V is the set of Vertices and E is the set of Edges. Maximum Matching is the collection of Maximum non-adjacent edges. Maximal Matching is the collection of minimum possible collection of nonadjacent edges. Maximum Matching Cardinality implies the Maximum possible number of non-adjacent edges in the Graph. Maximal Matching Cardinality implies the minimum possible number of non-adjacent edges. Here it analyses which Graph proceeds the same value for Maximum Matching and Maximal Matching. It also tells about the relation between the number of edges as well as the vertices and Maximum Matching Cardinality and Maximal Matching Cardinality by using the different Graphs. [ABSTRACT FROM AUTHOR]