Sven Erick Alm
Professor emer. i matematik med inriktning mot matematisk statistik vid Matematiska institutionen; Statistik, AI och data science
- E-post:
- Sven_Erick.Alm@math.uu.se
- Besöksadress:
- Ångströmlaboratoriet, Lägerhyddsvägen 1
- Postadress:
- Box 480
751 06 UPPSALA
- Akademiska meriter:
- FD, docent
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Publikationer
Senaste publikationer
- First Passage Percolation on \(\mathbb {Z}^2\) (2015)
- First critical probability for a problem on random orientations in G(n,p) (2014)
- Correlations for Paths in Random Orientations of G(n, p) and G(n, m) (2011)
- A Counter-Intuitive Correlation in a Random Tournament (2011)
- On monoticity of some binomial probabilities (2010)
Alla publikationer
Artiklar
- First Passage Percolation on \(\mathbb {Z}^2\) (2015)
- First critical probability for a problem on random orientations in G(n,p) (2014)
- Correlations for Paths in Random Orientations of G(n, p) and G(n, m) (2011)
- A Counter-Intuitive Correlation in a Random Tournament (2011)
- The effect of interaction and rounding error in two-way ANOVA (2010)
- On Measures of Average Degree for Lattices (2006)
- Upper and Lower Bounds for the Connective Constants of Self-avoiding Walks on the Archimedean and Laves Lattices (2005)
- Bounds for the connective constant of the hexagonal lattice (2004)
- Monotonicity of the difference between median and mean of gamma distributions and of a related Ramanujan sequence (2003)
- Approximation and Simulation of the Distributions of Scan Statistics for Poisson Processes in Higher Dimensions (1998)
Rapporter
- On monoticity of some binomial probabilities (2010)
- Correlations for paths in random orientationsof G(n,p) and G(n,m) (2010)
- Significant interactions in two-way ANOVA:example on impact on testing for normality (2008)
- Upper and Lower Bounds for the Connective Constants of Self-avoiding Walks on the Archimedean and Laves Lattices (2004)
- On measures of average degree for lattices (2003)
- Bounds for the Connective Constant of the Hexagonal Lattice (2003)
- Monotonicity of the difference between median and mean of Gamma distributions and of a related Ramanujan sequence (2002)