The significant role of intracellular Ca2+ is widely known1. The quantification of [Ca2+] is essential to understand the processes of the cellular physiological functions. Fura-2 analogs are quite useful because they are excited in the UV range (<400 nm), and the ratiometric method can be applied for the quantitative measurement. Therefore, other physiological parameters such as pH, membrane potential, etc., can be measured with other fluorescent dyes. The mitochondrial Ca2+ concentration ([Ca2+]m) range was reportedly 0.08−20 μM2,3,4,5. Among fura-2 analogs, fura-2-FF is appropriate for measuring this range of [Ca2+]. However, the live cells unfortunately contain NADH/NADPH for their metabolic processes, and NADH generates signal interference because of the overlapping excitation and emission spectra with the fura-2 analog. This interference greatly limits the use of fura-2 analogs. Specifically, if the analog is applied to measure mitochondrial [Ca2+], this interference is the biggest obstacle because the highest amount of NADH is in the mitochondria. This is further complicated by NADH changes being related to the mitochondrial membrane potential (Ψm) and the change of Ψm affects [Ca2+]m6,7,8,9. Furthermore, for studying [Ca2+]m dynamics, it is essential to know the status of other mitochondrial parameters, such as NADH, Ψm, and pH.
The emissions at 450 nm and 500 nm with excitations at 353 nm, 361 nm, and 400 nm contain the signals from NADH and fura-2-FF, and the equations are as follows. Herein, 353 nm and 361 nm are the isosbestic points of fura-2-FF for emissions at 450 nm and at 500 nm, respectively.
F361,450 = F361,450,NADH + F361,450,Fura Equation 1
F353,500 = F353,500,NADH + F353,500,Fura Equation 2
F400,500 = F400,500,NADH + F400,500,Fura Equation 3
where Fx,y is the measured emission intensity at y-nm by x-nm excitation, Fx,y,NADH represents the pure NADH-dependent emission intensity, and Fx,y,Fura represents the pure fura-2-FF-dependent emission intensity. Under the same concentration of the fluorescent dye, a certain excitation intensity should produce the same emission intensity. Therefore, the emission intensity ratio of two different excitation wavelengths should be constant. Ca2+ and fura-2 did not affect NADH fluorescence characteristics; therefore, the ratio of the emission at 450 nm and at 500 nm of NADH was constant at any excitation wavelength. The same rule can be used for fura-2-FF based on the assumption that NADH or [Ca2+] does not affect the emission and excitation spectra of fura-2-FF. However, Ca2+ caused a spectral shift of the fura-2-FF emission. Therefore, to remove the effect of Ca2+, isosbestic excitation, which is independent of Ca2+, needs to be used. Each emission wavelength (i.e., 450 nm and 500 nm) has a different isosbestic point, and from our experimental setup, 353 nm at 500 nm and 361 nm at 450 nm were chosen. From these, the following equations are valid10.
Rf = F361,450,Fura/F353,500,Fura Equation 4
RN1 = F400,500,NADH/F361,450,NADH Equation 5
RN2 = F353,500,NADH/F361,450,NADH Equation 6
With these constants, the following equations from (Equation 1) (Equation 2), and (Equation 3) are valid.
F361,450 = F361,450,NADH + Rf × F353,500,Fura Equation 7
F353,450 = RN2 × F361,450,NADH + F353,500,Fura Equation 8
F400,500 = RN1 × F361,450,NADH + F400,500,Fura Equation 9
From these equations, if Rf, RN1, and RN2 are known, pure signals of NADH and fura-2 can be obtained as follows.
F361,450,NADH = (F361,450 - Rf × F353,500)/(1 − Rf × RN2) Equation 10
F353,500,Fura = (RN2 × F361,450 − F353,500)/(Rf × RN2 − 1) Equation 11
F400,500,Fura = F400,500 − RN1 × F361,450,NADH Equation 12
RFura = F353,500,Fura/F400,500,Fura Equation 13
The Ca2+-bound form of fura-2-FF was practically non-fluorescent at the 400 nm excitation wavelength. Based on this property, the following new calibration equation can be derived.
[Ca2+] = Kd ∙ (F400,500,max/F353,500,max) × (RFura − Rmin) Equation 14
where Kd is a dissociation constant, F400,500,max and F353,500,max are the maximum values of the emitted signals at 500 nm with excitations at 400 nm and 353 nm, respectively, and Rmin is the minimum RFura in Ca2+-free condition. Since the isosbestic excitations were used, the equation can be simplified further as follows.
[Ca2+] = Kd ∙ (1 / Rmin) ∙ (RFura − Rmin) Equation 15
Therefore, only Kd and Rmin values are required to calculate [Ca2+].