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Lajos Takacs

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f(x) = h(x) -(x - a) for all x in D. Obviously D can be chosen so that g is defined on D. Multiplying by g(x) yields f(x)g(x) = g(x)h(x) .(x - a) forall x in D. Since gh: D -) Rn which is clearly continuous at a, it follows at once that fg is differentiable

2016
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Random Flights on Regular Polytopes

1981 Siam Journal on Algebraic and Discrete Methods
- Lajos Takacs
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Queues with infinitely many servers

1980 Rairo-operations Research
- Lajos Takacs
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Random walks on a dodecahedron

1980 Journal of Applied Probability
- Gérard Letac
- Lajos Takacs
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Random Walks on A 600-Cell.

1980 SIAM Journal on Matrix Analysis and Applications
- Gérard Letac
- Lajos Takacs
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Random Walks on A 600-Cell

1980 Siam Journal on Algebraic and Discrete Methods
- Gérard Letac
- Lajos Takacs
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Random walks on an m-dimensional cube.

1979 Crelle's Journal
- Lajos Takacs
- Gérard Letac
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Fluctuation Problems for Bernoulli Trials

1979 Siam Review
- Lajos Takacs
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A sum of binomial coefficients

1978 Mathematics of Computation
- Lajos Takacs
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A queuing model with feedback

1977 Rairo-operations Research
- Lajos Takacs
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Citations (18)