Titlebook: Mathematical Analysis for Transmission of COVID-19; Nita H. Shah,Mandeep Mittal Conference proceedings 2021 The Editor(s) (if applicable)

薄荷醇

Vasoconstrictor

Global Stability Analysis Through Graph Theory for Smartphone Usage During COVID-19 Pandemic,ct on surroundings, people and the society. One of the innovative, however, perilous (if misused) inventions of humans is the smartphone which is becoming more and more alarmingly common yet an urgent question to be addressed. A wide application of smartphone technology is observed during this pande

先驅(qū)

陰謀小團體

Bio-waste Management During COVID-19,viduals increased. Consequence of this, there is a sudden surge of millions of gloves, masks, hand sanitizers and the other essential equipment in each month. Disposal of these commodities is a big challenge for hospitals and COVID-centre, as they may became the reason of creating pollution and infe

損壞

Mathematical Modelling of COVID-19 in Pregnant Women and Newly Borns,nt women and the newly borns due to the influence of availability of suitable conditions. The rates of infection, rate of recovery, rate of mortality for pregnant women before and after delivery and for newly born babies due to the transmission rate have been discussed for the present observed data.

epicardium

完全

Mathematical Modelling of COVID-19 in Pregnant Women and Newly Borns, The numerical illustrations have been carried out for the parameters, functions and represented graphically by MATHEMATICA Software. Moreover some comparisons have been shown in the figure to estimate the impact of susceptible conditions and represent the particular cases of S-I-R-M model.

invulnerable

高調(diào)

2192-4732 ario.Brings researchers/doctors/biologists on the same platf.This book describes various mathematical models that can be used to better understand the spread of?novel Coronavirus Disease 2019 (COVID-19)?and help to fight against various challenges that have been developed due to?COVID-19. The book p

創(chuàng)造性

A Fractional-Order SEQAIR Model to Control the Transmission of nCOVID 19,lated in the study and additionally proving the existence and uniqueness of the solution using the fixed-point theorem. Furthermore, numerical solution is revealed using the Adams–Bashforth–Moulton method, and its application for real-world data is deliberated.