## SEARCH

#### Institution

##### ( see all 1460)

- Mathematisches Institut der Universität 91 (%)
- University of California 83 (%)
- Universität Bielefeld 57 (%)
- California Institute of Technology 54 (%)
- University of Colorado 50 (%)

#### Author

##### ( see all 5570)

- Richter, Günther 48 (%)
- Apostol, Tom M. 47 (%)
- Monk, J. Donald 40 (%)
- Grillenberger, Christian 37 (%)
- Sigmund, Karl 37 (%)

#### Publication

##### ( see all 179)

- Mathematical notes of the Academy of Sciences of the USSR 201 (%)
- Mathematische Zeitschrift 179 (%)
- Cybernetics 162 (%)
- Journal of Optimization Theory and Applications 159 (%)
- Mathematical Models in Marketing 154 (%)

#### Subject

##### ( see all 80)

- Mathematics [x] 5313 (%)
- Mathematics, general 2828 (%)
- Algebra 678 (%)
- Analysis 668 (%)
- Applications of Mathematics 428 (%)

## CURRENTLY DISPLAYING:

Most articles

Fewest articles

Showing 1 to 10 of 5313 matching Articles
Results per page:

## On a table of the product-sum partition functionp(n, m)

### BIT Numerical Mathematics (1976-12-01) 16: 374-377 , December 01, 1976

A recurrence relation for the restricted partition function*p*(*n,m*) which denotes the number of partitions of a positive integer*n* such that the product of all the summands in each partition is*m* is given. The function*p*(*n,m*) is tabulated for*n* and*m* in the range 1,2,..., 100.

## Convergence of linear multistep methods for differential equations with discontinuities

### Numerische Mathematik (1976-03-01) 27: 1-10 , March 01, 1976

### Summary

A new stability functional is introduced for analyzing the stability and consistency of linear multistep methods. Using it and the general theory of [1] we prove that a linear multistep method of design order*q*≧*p*≧1 which satisfies the weak stability root condition, applied to the differential equation*y′ (t)*=*f (t, y (t))* where*f* is Lipschitz continuous in its second argument, will exhibit actual convergence of order*o*(*h*^{p−1}) if*y* has a (*p*−1)th derivative*y*^{(p−1)} that is a Riemann integral and order*o(h*^{p}) if*y*^{(p−1)} is the integral of a function of bounded variation. This result applies for a function*y* taking on values in any real vector space, finite or infinite dimensional.

## Kompakte Summierbarkeit von Potenzreihen im Einheitskreis

### Acta Mathematica Academiae Scientiarum Hungaricae (1976-03-01) 28: 51-54 , March 01, 1976

## Cohomology of groups

### Algebraic K-Theory (1976-01-01) 551: 249-259 , January 01, 1976

## Saturation of certain operator-sequences

### Acta Mathematica Academiae Scientiarum Hungaricae (1976-03-01) 27: 161-177 , March 01, 1976

## Generalized diffusion processes

### Proceedings of the Third Japan — USSR Symposium on Probability Theory (1976-01-01) 550: 500-523 , January 01, 1976

## Information Transmission by Model Neurones

### Models of the Stochastic Activity of Neurones (1976-01-01) 12: 334-363 , January 01, 1976

In the models discussed in sections 1 – 12, the idea has been that the experimentally recorded electrical activity of neurones, whether fluctuations in membrane potential, spike discharges or some measure of the activity of neural aggregates, is stochastic, and the problem has been to obtain models which generate a stochastic process with properties similar to the observed samples of activity. These models may be abstract, or may contain parameters and variables which correspond to biophysically measurable quantities, and so the models might give insights into possible mechanisms generating the stochastic activity. In this chapter I will consider a different kind of problem: does the stochastic nature of neural activity have any functional implications?