The following pages link to (Q4889853):
Displaying 50 items.
- Fringe pairs in generalized MSTD sets (Q4595089) (← links)
- Chen primes in arithmetic progressions (Q4634548) (← links)
- FINITELY STABLE ADDITIVE BASES (Q4642342) (← links)
- Mordell’s exponential sum estimate revisited (Q4663497) (← links)
- FLAT PRIMES AND THIN PRIMES (Q4931122) (← links)
- A review on graceful and sequential integer additive set-labeled graphs (Q4966822) (← links)
- Exact Formulas for the Generalized Sum-of-Divisors Functions (Q4987394) (← links)
- Lagrange's theorem for binary squares (Q5005118) (← links)
- ADDITIVE BASES AND NIVEN NUMBERS (Q5013847) (← links)
- Romanoff's theorem for polynomials over finite fields revisited (Q5015287) (← links)
- On a problem of Romanoff type (Q5041531) (← links)
- On small values of indefinite diagonal quadratic forms at integer points in at least five variables (Q5064901) (← links)
- Weighted sums of generalized polygonal numbers with coefficients $1$ or $2$ (Q5065981) (← links)
- AN EXPLICIT VERSION OF CHEN’S THEOREM (Q5069285) (← links)
- Maximally additively reducible subsets of the integers (Q5129988) (← links)
- Bound on the diameter of metacyclic groups (Q5133869) (← links)
- Erdös--Falconer Distance Problem under Hamming Metric in Vector Spaces over Finite Fields (Q5138969) (← links)
- An effective equidistribution result for SL(2,R)⋉(R2)⊕k and application to inhomogeneous quadratic forms (Q5141857) (← links)
- (Q5148746) (← links)
- A density version of Waring’s problem (Q5156885) (← links)
- On the almost universality of $\lfloor x^2/a\rfloor +\lfloor y^2/b\rfloor +\lfloor z^2/c\rfloor $ (Q5158101) (← links)
- Cauchy-Davenport Theorem for abelian groups and diagonal congruences (Q5223165) (← links)
- Restricted sums of four squares (Q5236483) (← links)
- An extension of the Erdős‐Tetali theorem (Q5236930) (← links)
- Variational estimates for averages and truncated singular integrals along the prime numbers (Q5347267) (← links)
- AN -FUNCTION-FREE PROOF OF VINOGRADOV’S THREE PRIMES THEOREM (Q5496781) (← links)
- Additive Number Theory via Approximation by Regular Languages (Q5859643) (← links)
- On Boolean Functions Defined on Bracket Sequences (Q5889978) (← links)
- Cyclotomic coefficients: gaps and jumps (Q5964537) (← links)
- On the solution of Waring problem with a multiplicative error term: Dimension-free estimates (Q6043765) (← links)
- Covering and growth for group subsets and representations (Q6064570) (← links)
- Representing \(n\) as \(n=x+y+z\) with \(x^2+y^2+z^2\) a square (Q6093312) (← links)
- Integers expressible as sums of primes and composites (Q6123790) (← links)
- The spectrality of self-affine measure under the similar transformation of \(GL_n(p)\) (Q6142374) (← links)
- Roth's theorem and the Hardy-Littlewood majorant problem for thin subsets of primes (Q6146587) (← links)
- Computers as a novel mathematical reality. II: Waring's problem (Q6148159) (← links)
- Computers as a novel mathematical reality. IV: The Goldbach problem (Q6148161) (← links)
- Square-free numbers of the form \(x^2+y^2+z^2+z+1\) and \(x^2+y^2+z+1\) (Q6154115) (← links)
- On the distribution of Ramanujan sums over number fields (Q6171147) (← links)
- (Q6184164) (← links)
- On integers of the form \(p + 2^{k_1^{r_1}} + \cdots + 2^{k_t^{r_t}}\) (Q6190985) (← links)
- Lattice points problem, equidistribution and ergodic theorems for certain arithmetic spheres (Q6191290) (← links)
- On the density of some sparse horocycles (Q6193968) (← links)
- Trigonometric polynomials with frequencies in the set of squares and divisors in a short interval (Q6201309) (← links)
- Convolution sum of divisor functions given the conditions of coprime (Q6498096) (← links)
- Groups versus rings (Q6551458) (← links)
- Trigonometric polynomials with frequencies in the set of cubes (Q6569604) (← links)
- Rank of a tensor and quantum entanglement (Q6593278) (← links)
- An explicit version of Chen's theorem assuming the generalized Riemann hypothesis (Q6596355) (← links)
- Campana points on diagonal hypersurfaces (Q6611634) (← links)
