2019
Determination of tip transfer function for quantitative MFM using frequency domain filtering and least squares method
NEČAS, David; Petr KLAPETEK; Volker NEU; Marek HAVLÍČEK; Robert PUTTOCK et al.Základní údaje
Originální název
Determination of tip transfer function for quantitative MFM using frequency domain filtering and least squares method
Autoři
NEČAS, David; Petr KLAPETEK; Volker NEU; Marek HAVLÍČEK; Robert PUTTOCK; Olga KAZAKOVA; Xiukun HU a Lenka ZAJÍČKOVÁ
Vydání
Scientific reports, LONDON, NATURE PUBLISHING GROUP, 2019, 2045-2322
Další údaje
Jazyk
angličtina
Typ výsledku
Článek v odborném periodiku
Obor
20501 Materials engineering
Stát vydavatele
Velká Británie a Severní Irsko
Utajení
není předmětem státního či obchodního tajemství
Odkazy
Impakt faktor
Impact factor: 3.998
Označené pro přenos do RIV
Ano
Kód RIV
RIV/00216224:14740/19:00115476
Organizační jednotka
Středoevropský technologický institut
UT WoS
EID Scopus
Klíčová slova anglicky
MAGNETIC FORCE MICROSCOPY; L-CURVE; DECONVOLUTION; RESOLUTION; OPTIMIZATION; PARAMETERS
Štítky
Příznaky
Mezinárodní význam, Recenzováno
Změněno: 4. 6. 2020 11:27, Mgr. Marie Novosadová Šípková, DiS.
Anotace
V originále
Magnetic force microscopy has unsurpassed capabilities in analysis of nanoscale and microscale magnetic samples and devices. Similar to other Scanning Probe Microscopy techniques, quantitative analysis remains a challenge. Despite large theoretical and practical progress in this area, present methods are seldom used due to their complexity and lack of systematic understanding of related uncertainties and recommended best practice. Use of the Tip Transfer Function (TTF) is a key concept in making Magnetic Force Microscopy measurements quantitative. We present a numerical study of several aspects of TTF reconstruction using multilayer samples with perpendicular magnetisation. We address the choice of numerical approach, impact of non-periodicity and windowing, suitable conventions for data normalisation and units, criteria for choice of regularisation parameter and experimental effects observed in real measurements. We present a simple regularisation parameter selection method based on TTF width and verify this approach via numerical experiments. Examples of TTF estimation are shown on both 2D and 3D experimental datasets. We give recommendations on best practices for robust TTF estimation, including the choice of windowing function, measurement strategy and dealing with experimental error sources. A method for synthetic MFM data generation, suitable for large scale numerical experiments is also presented.