Results 61 to 70 of about 3,642 (160)

Digitized Continuous Magnetic Recordings for the August/September 1859 Storms From London, UK

Space Weather, Volume 22, Issue 3, March 2024.
Abstract Dedicated scientific measurements of the strength and direction of the Earth's magnetic field began at Greenwich and Kew observatories in London, United Kingdom, in the middle of the nineteenth century. Using advanced techniques for the time, collimated light was focussed onto mirrors mounted on free‐swinging magnetized needles which reflected
C. D. Beggan, E. Clarke, E. Lawrence, E. Eaton, J. Williamson, K. Matsumoto, H. Hayakawa   +6 more
wiley   +1 more source

Value distribution and potential theory

, 2002
We describe some results of value distribution theory of holomorphic curves and quasiregular maps, which are obtained using potential theory. Among the results discussed are: extensions of Picard's theorems to quasiregular maps between Riemannian ...
Eremenko, Alexandre
core   +2 more sources

Meromorphic functions and differences of subharmonic functions in integrals and the difference characteristic of Nevanlinna. I. Radial maximum growth characteristics

, 2021
15 pages, in ...
openaire   +2 more sources

Spectral Transition for Dirac Operators with Electrostatic δ -Shell Potentials Supported on the Straight Line. [PDF]

Integr Equ Oper Theory, 2022
Behrndt J, Holzmann M, Tušek M.
europepmc   +1 more source

Major risk factors for Streptococcus dysgalactiae subsp. equisimilis bacteremia: a population-based study. [PDF]

BMC Infect Dis, 2023
Nevanlinna V, Huttunen R, Aittoniemi J, Luukkaala T, Rantala S.   +4 more
europepmc   +1 more source

Converse growth estimates for ODEs with slowly growing solutions

, 2018
Let $f_1,f_2$ be linearly independent solutions of $f''+Af=0$, where the coefficient $A$ is an analytic function in the open unit disc $\mathbb{D}$ of $\mathbb{C}$.
Gröhn, Janne
core  

On Nevanlinna - Cartan theory for holomorphic curves with Tsuji characteristics

, 2017
22 ...
openaire   +2 more sources

PREDICT validity for prognosis of breast cancer patients with pathogenic BRCA1/2 variants. [PDF]

NPJ Breast Cancer, 2023
Muranen TA, Morra A, Khan S, Barnes DR, Bolla MK, Dennis J, Keeman R, Leslie G, Parsons MT, Wang Q, Ahearn TU, Aittomäki K, Andrulis IL, Arun BK, Behrens S, Bialkowska K, Bojesen SE, Camp NJ, Chang-Claude J, Czene K, Devilee P, HEBON investigators, Domchek SM, Dunning AM, Engel C, Evans DG, Gago-Dominguez M, García-Closas M, Gerdes AM, Glendon G, Guénel P, Hahnen E, Hamann U, Hanson H, Hooning MJ, Hoppe R, Izatt L, Jakubowska A, James PA, Kristensen VN, Lalloo F, Lindeman GJ, Mannermaa A, Margolin S, Neuhausen SL, Newman WG, Peterlongo P, Phillips KA, Pujana MA, Rantala J, Rønlund K, Saloustros E, Schmutzler RK, Schneeweiss A, Singer CF, Suvanto M, Tan YY, Teixeira MR, Thomassen M, Tischkowitz M, Tripathi V, Wappenschmidt B, Zhao E, Easton DF, Antoniou AC, Chenevix-Trench G, Pharoah PDP, Schmidt MK, Blomqvist C, Nevanlinna H.   +69 more
europepmc   +1 more source

Integrals of differences of subharmonic functions. I. An integral inequality with Nevanlinna characteristic and modulus of continuity of measure

, 2021
We obtain new integral inequalities for the integrals of the difference of subharmonic functions in measure through their Nevanlinna characteristic and some functional characteristic of the measure. These results are new also for meromorphic functions. Let us illustrate the main result for the case of a meromorphic function.
openaire   +2 more sources

Meromorphic functions and differences of subharmonic functions in integrals and the difference characteristic of Nevanlinna. II. Explicit estimates of the integral of the radial maximum growth characteristic

, 2021
Let $U\not\equiv \pm\infty$ be the difference of subharmonic functions, i.e., a $ $-subharmonic function, on a closed disc of radius $R$ centered at zero. In the preceding first part of our paper, we obtained general estimates for the integral of the positive part of the radial maximum growth characteristic ${\mathsf M}_U(t):=\sup\bigl\{U(z)\bigm| |z|=
openaire   +2 more sources