Chapter Ⅰ
Introduction
The optically generated collective electron density waves on metaldielectric boundaries known as surface plasmons have been of great scientific interest since their discovery[1]. Being electromagnetic(EM) waves on gold or silver nanoparticle’s surface, localized surface plasmons (LSPs) can strongly enhance the EM fields[2]. These strong EM fields near the metal surfaces have been used in various applications like surfaceenhanced spectroscopy (SES), plasmonic lithography, plasmonic trapping of particles and plasmonic catalysis,etc[36]. Resonant coupling of LSPs to fluorophore can strongly enhance the emission intensity, the angular distribution and the polarization of the emitted radiation and even the speed of radiative decay, which is socalled plasmonenhanced fluorescence (PEF)[7]. As a result, more and more reports on surfaceenhanced fluorescence have been reported, such as surface plasmon amplification by stimulated emission of radiation (SPASER), plasmonassisted lasing, singlemolecule fluorescence measurements, surface plasmoncoupled emission (SPCE) in biological sensing, optical device designs,etc[810]. In this book, we focus on the principles and recent advanced reports on plasmonenhanced fluorescence.
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References
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Chapter Ⅱ
Physical Mechanism of PlasmonEnhanced Fluorescence
2.1Introduction
Since Prof.Ritchie first predicted that the existence of selfsustained collective oscillations at the surface of metallic nanostructures by consideration of energy losses characteristic of fast electrons transmitting across optically thick metallic films in 1957[1],the collective electron density waves on metal surface known as surface plasmons (SPs) have been of great scientific interest in theoretical and experimental studies [29]. Largely enhancement of the local electromagnetic (EM) field induced by surface plasmon resonance(SPR) plays an important role in studying SES, including PEF and SERS (surfaceenhanced Raman scattering)[1013].It has been found that the characteristics of SPR (position and intensity) critically depend on geometrical parameters of the nanostructures, such as the size and shape, as well as the composition of the nanostructures, and the dielectric constant of the surrounding environment[1418].
With the help of excitation of SPs, the electronphoton interaction and molecular photonic state can be modulated. As a result, by using plasmonic metallic nanostructures, the variety of responsive variables gives us a potential solution to study the new phenomenon appeared in many fields. Therefore, the study on the coupling effect among plasmonic metallic nanostructure substrate and surfaceenhanced fluorescence have been one of the most active and important topics, particularly since the first classical observation of the effect of environment on the emission characteristic of a fluorophoreexcited electronic state by Drexhage[19]. Although the enhanced effect is a systematic contribution from physical and chemical aspects, now it is widely recognized that the localized EM field generated at metal surface plays a key role for PEF effect. The SP distribution and the fluorescence emission from the fluorophores located near the metallic substrate can be modified by controlling the dielectric properties and shape of the metallic nanostructures. As a result, manipulation of optical nanostructure substrate with plasmonic properties is considered as the most promising direction in the PEF research area.
Particularly, better understanding of coupling and interconversion mechanism among free electrons, surface plasmons, photons and fluorophores based on metal substrate with various shape configurations in PEF effect is still highlighted[10,11,20,21]. In this review, we focus on the recent advancement of the effect of plasmonic nanostructures towards PEF. First, we introduce the concepts and principles of PEF. Then it is dedicated to PEF for fluorophores coupled to SPP excited on periodical metallic nanostructure substrate, to PEF for fluorophores coupled to localized enhancement of the EM field existed on nonperiodical metallic nanostructure substrate, and to PEF for the distance and wavelength dependence factor. And then, it will be demonstrated that tipenhanced fluorescence spectroscopy (TEFS) can even be conducted with subdiffraction limit spatial resolution. Finally, the recent progress on PEF from the rareearthdoped UC and DC nanoparticles is also demonstrated.
2.2The principle of PEF
Fluorescence as well as photoluminescence (PL), is the property of some luminescent center, such as organic molecules and Rareearth ions, to absorb photon with high energy and to emit a photon with low energy subsequently. The processes which occur between the absorption and the emission of photon could be demonstrated by a Jablonski diagram, which illustrates the electronic transition processes of fluorophores occurred in the excited states[22]. It is widely accepted that the excited electron transition from the upper energy level to the ground level, often by two methods, one is emission of photon, and the other is relaxation of energy into phonon[22]. With the condition of weak excitation, that is, far from saturation of the excited state, the fluorescence spontaneous emission rate γ0em can be regarded as the excitation from ground state to excited state and the subsequent relaxation back to the ground state via fluorescence emission[10,22] i.e.
γ0em=γ0excQ0i(21)
where Q0i and γ0exc is the quantum yield and the excitation rate respectively, and the superscripts “0” specify that the molecule is in free space and does not couple to the local environment. The subscript “i” indicates that the quantum yield is defined by the intrinsic properties of the molecule.
As indicated before,Q0i is the probability of relaxing from excited to ground states by emitted a fluorescence photon. Here, the radiative and nonradiative decay rates can be defined as γ0r and γ0nr respectively where r means radiative,and nr means nonradiative, so the intrinsic quantum yield with more general definition for Q0i could be defined as below
Q0i=γ0r/(γ0r γ0nr) (22)
If the local environment of the fluorophore has been changed, the excitation and decay rates will be changed correspondingly. Then the Eqs. (21) and (22) can be modified as
γem=γexcQ(23)
and
Q=γrγr γnr=γrγr γ0nr γabs γm(24)
Here,γabs accounts for dissipation of heat in the environment and γm accounts for coupling to nonradiative EM modes, such as the emitted energy is transferred into heat through the interaction between the electron and the lattice. The whole decay rate γ=γr γnr defines the lifetime τ=1/γ of the excited state. In general, the fluorescence emission not only depends on the molecular properties but also on the external parameters accounting for the local environment of the fluorophore.
For a conventional fluorescence technique measurement, pursuing the brighter and more stable signals of the fluorophore performed at the minimization of the internal and environmentally conditioned nonradiative processes, increasing higher spontaneousemission rate mainly depends on its nature properties[22]. Though the fluorescence is known as the best optical methods for the detection of biological and chemical species, typical disadvantage for the conventional fluorescence technique is the relatively low signaltonoise (background) ratio which restricts its application in important areas of medical diagnostics, food control, security and, particularly realization of the purpose of the detection of a target fluorescent molecules on single molecule level. So exploring a proper solution to overcome the disadvantage mentioned before has attracted great attention because of their various application in many fields.
Since the pioneering work of Purcell[23], many researches have demonstrated that the excited atomic state lifetime is critically dependent on the inner properties of the atom and its environment from both experimental and theoretical aspects[13,22]. Due to the interaction of the fluorophore with its environment nearby, the fluorescence processes including both the excitation and the emission processes, can be modulated through modifing its local EM field. As a result, obtaining the limit sensitivity detection of fluorescence signal, in order to overcome the disadvantage of the conventional fluorescence technique, can be performed by control of the local EM field around the fluorophores. With the help of the coupled effect of light with localized surface plasmons (LSPssupported by nanoparticles or nanoperodical, typed metallic nanostructure) and surface plasmon polaritons (SPPstraveling along periodicaltyped metal nanostructure), which can provide strong confinement of EM field intensity. These confined EM fields can interact with fluorophores at their absorption λab and emission wavelengths λem which alter respective transitions between the ground state and higher excited states (Fig.21). It is reported that the internal conversion process relies critically on the electronic configuration of the fluorophore through the overlap of its wavefunctions[10]. Thus, it is important to investigate the energy transfer process between the fluorophore and the metallic nanostructure, which will help us to study the contributed effect of the modified relaxation rate of fluorophore towards the radiative emission rate.
Figure 21Schematic of confined field of SPPs and LSPs modes coupled with a fluorophore excited with external EM field.
Based on the EM mechanism, the cross section of PEF from the metal nanostructures can be defined as σPEF(λL,λ,dav), where λ is the emission wavelength, λL is the excitation wavelength, dav defines as the average distance of fluorescent molecule from metal substrate. With the coupled effect between the plasmon resonance with the incidence wave and fluorescence emission, the total enhancement factor (EF) can be expressed as following equation[24,25]
σPEF(λL,λ,dav)=MEM(λL,λ,dav)2×σFL(λL,λ)Md(λ,dav)2
=Eloc(λL,dav)Ein(λL)2×Eloc(λ,dav)Ein(λ)2×σFL(λL,λ)Md(λ,dav)2
=M1(λL,dav)2M2(λ,dav)2×σFL(λL,λ)Md(λ,dav)2(25)
Here, MEM2 is total EF, while M12 and M22 are EFs related to the coupled effect between SPR with the incident wave and fluorescence emission respectively. σFL(λL,λ) and σPEF(λL,λ) are the scattering cross sections of fluorophore in the free space and local field respectively, and Mdav2 is the factor that depicts the energy transfer from fluorophore to metal substrate.
From Eq. (25), the fluorescenceenhanced effect shows a balance between several processes including the excitation rate increasing by the local EM field, a radiative decay rate enhancement by SPCE, and quenched effect due to the nonradiative energy transferring from the fluorophore center to the metallic substrate, all of which are critically distancedependent between the fluorophore center and the metallic substrate[26].
From the point of view above, PEF is a multiprocess system, and the enhanced effect depends on many critical factors. In this chapter, we reviewed the recent progress of enhanced fluorescence effect from the periodicalar, nonperiodicaltyped plasmonic nanostructures, such as nanograting, nanohole arrays and so on, then the selection of excitation condition and distancedependent effect are also commented.
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