The order of a differential equation is a highest order of derivative in a differential equation. For example, let us assume a differential expression like this. d2y/dx2 + (dy/dx)3 + 8 = 0 In this differential equation, we are seeing highest derivative (d2y/dx2) and also seeing the highest power i.e 3 but it is power of lower derivative dy/dx. According to the definition of differential equation, we should not consider highest power as order but should consider the highest derivative's power i.e 2 as order of the differential equation. Therefore, the order of the differential equation is second order.
exact differential equation, is a type of differential equation that can be solved directly with out the use of any other special techniques in the subject. A first order differential equation is called exact differential equation ,if it is the result of a simple differentiation. A exact differential equation the general form P(x,y) y'+Q(x,y)=0Differential equation is a mathematical equation. These equation have some fractions and variables with its derivatives.
fuzzy differential equation (FDEs) taken account the information about the behavior of a dynamical system which is uncertainty in order to obtain a more realistic and flexible model. So, we have r as the fuzzy number in the equation whereas ordinary differential equations do not have the fuzzy number.
25-30 in a class in statistics
descriptive statistics
Karl Arvid Edin has written: 'Studies of differential fertility in Sweden' -- subject(s): Fecundity, Fertility, Population, Statistics, Statistics, Vital, Vital Statistics
John Saunders has written: 'Mississippi counties' -- subject(s): Statistics, Education, Income, Housing, Labor supply, Population 'The elderly in America and in Mississippi' -- subject(s): Social conditions, Older people 'A study of differential fertility in Brazil ..' 'Basic demographic measures' -- subject(s): Demography 'Differential fertility in Brazil' -- subject(s): Fertility, Human, Human Fertility, Statistics, Vital, Vital Statistics
hhh for under graduate real analysis,integral calculus, algebra(modern),differential equations with laplace, statistics,operations research, complex analysis,graph theory
Hiroaki Morimoto has written: 'Stochastic control and mathematical modeling' -- subject(s): Stochastic control theory, Optimal stopping (Mathematical statistics), Stochastic differential equations
As an automotive engineer, I mostly use algebra, but I sometimes use geometry, statistics, and calculus. Some higher level research positions may use differential equations.
Statistics
John V. D. Saunders has written: 'Differential fertility in Brazil' -- subject(s): Human Fertility, Vital Statistics 'The people of Ecuador' -- subject(s): Population
P. Quittner has written: 'Superlinear parabolic problems' -- subject(s): Differential equations, Elliptic, Differential equations, Parabolic, Differential equations, Partial, Elliptic Differential equations, Parabolic Differential equations, Partial Differential equations
George Francis Denton Duff has written: 'Partial differential equations' -- subject(s): Differential equations, Partial, Partial Differential equations 'Differential equations of applied mathematics' -- subject(s): Differential equations, Differential equations, Partial, Mathematical physics, Partial Differential equations
J. L Blue has written: 'B2DE' -- subject(s): Computer software, Differential equations, Elliptic, Differential equations, Nonlinear, Differential equations, Partial, Elliptic Differential equations, Nonlinear Differential equations, Partial Differential equations
The front differential is an "open" differential. No limited slip components there.
Carl Friedrich Gauss was a German mathematician and scientist who contributed significantly to many fields, including number theory, statistics, analysis, differential geometry, geodesy, electrostatics, astronomy and optics.For me, Gauss built the theory of complex numbers into its modern form, including the notion of "monogenic" functions which are now ubiquitous in mathematical physics. The other contributions of Gauss are quite numerous and include the Fundamental Theorem of Algebra (that an n-th degree polynomial has n complex roots), hypergeometric series, foundations of statistics, and differential geometry.