Pages that link to "Item:Q5439030"

The following pages link to Limit theorems for the number of solutions of a system of random linear equations belonging to a given set (Q5439030):

Displaying 17 items.

• Limiting properties of large systems of random linear equations (Q1071371) (← links)
• Limit distribution of the number of solutions of a system of stochastic linear homogeneous equations with a uniform coefficient matrix over a finite local ring (Q1286321) (← links)
• Threshold functions and Poisson convergence for systems of equations in random sets (Q1706093) (← links)
• Normal limiting distributions for systems of linear equations in random sets (Q2151566) (← links)
• Formulas for a characteristic of spheres and balls in binary high-dimensional spaces (Q2332896) (← links)
• A probabilistic scheme of independent random elements distributed over a finite lattice. II: The method of lattice moments (Q2571522) (← links)
• Limit theorems for the number of solutions of a system of random equations (Q2752968) (← links)
• Poisson-type theorems for the number of special solutions of a random linear inclusion (Q3064479) (← links)
• A limiting property on a kind of large system of random linear equations (Q3982544) (← links)
• Asymptotics for dependent sums of random vectors (Q4242580) (← links)
• Limit theorems for the number of non-zero solutions of a system of random equations over GF(2) (Q4522863) (← links)
• Limit theorems for the number of points of a given set covered by a random linear subspace (Q4809617) (← links)
• Изучение предельного поведения числа решений систем уравнений со случайным вхождением неизвестных (Q4958999) (← links)
• Теоремы пуассоновского типа для числа решений случайных включений (Q4959006) (← links)
• О распределении чисел решений случайных включений (Q4959016) (← links)
• Статистические характеристики весовых спектров случайных линейных кодов над $\mathrm{GF}(p)$ (Q5152339) (← links)
• Об одном асимптотическом свойстве сфер в дискретных пространствах большой размерности (Q5152341) (← links)