In mathematics, a solution set is the set of values that satisfy a given set of equations or inequalities.

So what it's doing is, it's replacing the retinal circuitry, really the guts of the retinal circuitry, with a set of equations, a set of equations that we can implement on a chip. So it's just math.

The Friedmann equations are a set of equations in physical cosmology that govern the expansion of space in homogeneous and isotropic models of the universe within the context of general relativity.

Partial Differential Equations Index at EqWorld The World of Mathematical Equations.

Partial Differential Equations Methods at EqWorld The World of Mathematical Equations.

In physics, matrix string theory is a set of equations that describe superstring theory in a non perturbative framework.

And so, in a way, the equations are serving as sort of a codebook. An image comes in, goes through the set of equations, and out comes streams of electrical pulses, just like a normal retina would produce.

External links Partial Differential Equations Exact Solutions at EqWorld The World of Mathematical Equations.

Then Einstein, with his special theory of relativity, looked at a whole set of symmetries of Maxwell's equations, which are called special relativity.

Maxwell developed a set of equations that could unambiguously describe the interrelationship between electric field, magnetic field, electric charge, and electric current.

Partial Differential Equations in Cleve Moler Numerical Computing with MATLAB Example problems with solutions at exampleproblems.com Partial Differential Equations at mathworld.wolfram.com Partial Differential Equations at nag.com Dispersive PDE Wiki NEQwiki, the nonlinear equations encyclopedia

The equations in contexts outside of general relativity are still referred to as the Einstein field equations.

In mathematical physics, equations of motion are equations that describe the behaviour of a physical system in terms of its motion as a function of time.

However, all equations here are ISQ compatible equations and remain dimensionally consistent, as is required by the modern international system.

In mathematics, the theory of equations is a part of algebra.

Whoa, dude. Check out those killer equations. Sweet.

We make it come alive with equations, a lot of mathematics.

Equations for the section moduli of common shapes are given below.

We're talking about books on hyper geometric partial differential equations.

This may make defining the vectors simpler when writing the equations of motion.

Equations in this article are written using the International System of Quantities (ISQ).

The Einstein field equations are nonlinear and very difficult to solve.

These equations are used to study phenomena such as gravitational waves.

Each element is then analyzed individually to develop member stiffness equations.

Older field emission literature (and papers that directly copy equations from old literature) often write some equations using an older equation system that does not use the quantity ε 0.

The term theory of equations is mainly used in the context of the history of mathematics.

point out that QUICKI is the logarithm of the value from one of the HOMA equations.

Everything comes out of a point you have infinite density. And all the equations break down.

Adding equations (1) and (2) results in an equation describing the center of mass (barycenter) motion.

Look at the world. You don't see equations carved on to the mountainsides.

In this article, all such equations have been converted to modern international form.

During this time, he encountered differential equations that he could only solve numerically.

There literally are only a handful of equations that you need to simulate the activity of the neocortex.

A mechanical system is rheonomous if its equations of constraints contain the time as an explicit variable.

Mathematically speaking, the simplification reduces the state space of the system to a finite dimension, and the partial differential equations (PDEs) of the continuous (infinite dimensional) time and space model of the physical system into ordinary differential equations (ODEs) with a finite number of parameters.

Simulations of organized traffic frequently involve queuing theory, stochastic processes and equations of mathematical physics applied to traffic flow.

We live in a society that completely tends to valorize symbolic forms of representation algebraic representations, equations, codes.

We have the only cookbook in the world that has partial differential equations in it.

It is usually shown in chemical equations by appending (aq) to the relevant chemical formula.

Sheaves also provide the basis for the theory of D modules, which provide applications to the theory of differential equations.

Using Newton's second law (with a sign convention of we can derive a system of equations for the acceleration ( a ).

A mechanical system is scleronomous if the equations of constraints do not contain the time as an explicit variable.

Many equations, including the Drake equation, use estimates as the basis for their calculations and predictions.

Wegel, in 1921, was the first to express these equations in terms of mechanical impedance as well as electrical impedance.

Equations such as these are often based on the probability of each sun like star possessing an Earth like planet.