रेखीय-तंत्र हिंदी उपयोग और उदाहरण

""1913 में जन्मे लोग अरेखीय तंत्र (nonlinear system) वे तन्त्र हैं जो रेखीय नही हैं।

1913 में जन्मे लोग अरेखीय तंत्र (nonlinear system) वे तन्त्र हैं जो रेखीय नही हैं।

चिरसम्मत चेओस सिद्धान्त और अरेखीय तंत्र।

रेखीय-तंत्र इसके अंग्रेजी अर्थ का उदाहरण

Nonlinear systems Cathedral schools began in the Early Middle Ages as centers of advanced education, some of them ultimately evolving into medieval universities.

1951 in Singapore In mathematics, Clifford's theorem on special divisors is a result of on algebraic curves, showing the constraints on special linear systems on a curve C.

The linear system of divisors attached to D is the corresponding projective space of dimension \ell(D)-1.

The main theorem of Floquet theory, Floquet's theorem, due to , gives a canonical form for each fundamental matrix solution of this common linear system.

It gives a coordinate change \displaystyle yQ^{-1}(t)x with \displaystyle Q(t+2T)Q(t) that transforms the periodic system to a traditional linear system with constant, real coefficients.

This mapping \phi \,(t) Q(t)e^{tR} gives rise to a time-dependent change of coordinates (y Q^{-1}(t) x), under which our original system becomes a linear system with real constant coefficients \dot{y} R y.

The system is difficult to study because it is a nonlinear system and cannot be solved analytically.

This is significant geometrically because it implies any linear system on a ruled variety cannot contain the universal curve \mathcal{C}_g.

Formally, first recall that given two curves of degree , they define a pencil (one-parameter linear system) of degree curves by taking projective linear combinations of the defining equations; this corresponds to two points determining a projective line in the parameter space of curves, which is simply projective space.

However the linear system of divisors consisting of all such quadrics is not without a base locus.

White surfaces, the blow-up of the projective plane at _{n+1}C_2 points by the linear system of degree-n curves through those points.

A Reye congruence is the family of lines contained in at least 2 quadrics of a given 3-dimensional linear system of quadrics in P3.