Ethan Simpson Lee

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Person:2115277

Available identifiers

zbMath Open lee.ethan-simpsonMaRDI QIDQ2115277

List of research outcomes

PublicationDate of PublicationType
On the joint evolution problem for a scalar field and its singularity2024-03-20Paper
The prime number theorem for primes in arithmetic progressions at large values2024-01-26Paper
Corrigendum to ‘Explicit interval estimates for prime numbers’2024-01-02Paper
The error term in the truncated Perron formula for the logarithm of an L-function2023-11-06Paper
EXPLICIT MERTENS’ THEOREMS FOR NUMBER FIELDS2023-09-06Paper
On the constants in Mertens' theorems for primes in arithmetic progressions2023-06-16Paper
https://portal.mardi4nfdi.de/entity/Q58793812023-02-28Paper
Explicit upper bounds for the number of primes simultaneously representable by any set of irreducible polynomials2022-11-20Paper
AN EFFECTIVE ANALYTIC FORMULA FOR THE NUMBER OF DISTINCT IRREDUCIBLE FACTORS OF A POLYNOMIAL2022-11-18Paper
On the number of integral ideals in a number field2022-09-23Paper
Explicit bounds on the summatory function of the M\"{o}bius function using the Perron formula2022-08-12Paper
Explicit estimates for Artin \(L\)-functions: Duke's short-sum theorem and Dedekind zeta residues2022-08-09Paper
https://portal.mardi4nfdi.de/entity/Q50887092022-07-13Paper
Explicit interval estimates for prime numbers2022-06-15Paper
Unconditional explicit Mertens' theorems for number fields and Dedekind zeta residue bounds2022-03-15Paper
Mertens' Third Theorem for Number Fields: A New Proof, Cram\'er's Inequality, Oscillations, and Bias2021-12-03Paper
On an explicit zero-free region for the Dedekind zeta-function2021-04-16Paper
Explicit estimates for Artin $L$-functions: Duke's short-sum theorem and Dedekind Zeta Residues2021-01-28Paper
An effective analytic formula for the number of distinct irreducible factors of a polynomial2020-12-05Paper
Explicit Mertens' Theorems for Number Fields2020-06-05Paper
Additive Representations of Natural Numbers2020-03-18Paper
On the constants in Mertens' theorems for primes in arithmetic progressions0001-01-03Paper
Sharper bounds for the error in the prime number theorem assuming the Riemann Hypothesis0001-01-03Paper
The error in the prime number theorem in short intervals0001-01-03Paper

Research outcomes over time


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