FRET – Förster Resonance Energy Transfer 2013
DOI: 10.1002/9783527656028.ch10
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FRET‐Based Cellular Sensing with Genetically Encoded Fluorescent Indicators

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Cited by 2 publications
(3 citation statements)
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“…The nonradiative energy transfer depends on the overlap between the wave functions of the excited states of the donor and the acceptor, and therefore, it is directly related to the value of R DA . From the absorption, PL, PLQY measurements, and information about the measurement parameters, it is possible to calculate R 0 using the following equation: ,,, R 0 = 0.2108 true[ κ 2 normalΦ normalD 0 n 4 0 F normalD ( λ ) ε normalA ( λ ) λ 4 nobreak0em0.25em⁡ normald λ true] 1 / 6 where κ 2 is the orientation factor, Φ D 0 is the donor PLQY, n is the refraction index of the solvent, F D is the normalized spectral distribution of the donor emission, λ is the photon wavelength and ε A is the molar extinction coefficient of the acceptor. The constants used to calculate the Förster radius were: κ 2 = 2/3 , and n = 1.40496. , The PLQY was measured in solution using an integrating sphere, and the result was Φ D 0 = (61.9 ± 6.2)%; ε A (λ) was calculated from the absorption spectrum of L54, and the emission spectrum of L75 was used for F D (λ) and I D .…”
Section: Resultsmentioning
confidence: 99%
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“…The nonradiative energy transfer depends on the overlap between the wave functions of the excited states of the donor and the acceptor, and therefore, it is directly related to the value of R DA . From the absorption, PL, PLQY measurements, and information about the measurement parameters, it is possible to calculate R 0 using the following equation: ,,, R 0 = 0.2108 true[ κ 2 normalΦ normalD 0 n 4 0 F normalD ( λ ) ε normalA ( λ ) λ 4 nobreak0em0.25em⁡ normald λ true] 1 / 6 where κ 2 is the orientation factor, Φ D 0 is the donor PLQY, n is the refraction index of the solvent, F D is the normalized spectral distribution of the donor emission, λ is the photon wavelength and ε A is the molar extinction coefficient of the acceptor. The constants used to calculate the Förster radius were: κ 2 = 2/3 , and n = 1.40496. , The PLQY was measured in solution using an integrating sphere, and the result was Φ D 0 = (61.9 ± 6.2)%; ε A (λ) was calculated from the absorption spectrum of L54, and the emission spectrum of L75 was used for F D (λ) and I D .…”
Section: Resultsmentioning
confidence: 99%
“…After calculating R 0 it is possible to calculate R DA by using the equation: ,,, R DA 6 = R 0 6 true( 1 I DA I normalD true) R 0 6 1 I DA I D where I D is the emission of the donor and I DA is the emission of the donor in the presence of the acceptor. I D was obtained from the emission spectrum of L75, and I DA was obtained from the emission spectrum of the respective terpolymer or blend.…”
Section: Resultsmentioning
confidence: 99%
“…Excited electronic states play an important role in many chemical and physical processes. For multiple chromophore molecules found in the liquid, solid state, and sometimes gas phase, electronic excitations are affected by the interaction between excited states, known as the excitonic coupling. It can be described in Förster resonance energy-transfer (FRET) models …”
Section: Introductionmentioning
confidence: 99%