Discovery a crystal boundaries two-dimensional melting [1] [2] is based on the known fact of the existence of an excess energy at interfaces. The interfacial tension leads to an excessive stress followed by stretching of the boundaries. The melting point (T_S0) increases with the pressure for substances which the bulk density in the liquid state is much less than in the solid state. Hence, T_S0 should decrease while tension presents. The surface layer is stretched, so we can assume that its melting point reduced. Situation is similar to changing of the boiling point of the two-dimensional liquid [3]. According to the autoadsorption concept suggested by Frenkel [4], the notion of phase transitions from solid to liquid state in two-dimensional adsorption layers can be extended to pure substances [3]. The rough valuation of the solidification temperature of a surface layer change (due to its stretching) was done on the basis of the Guggenheim and Clausius-Clapeyron equations. The relation for temperature T_Sσ of grain boundaries phase transition (GBPhT) liquid-solid is following: T_Sσ = T_S0 exp (−sΔA_m/Q_S). Here ΔA_m is the change of a surface area in transition (was evaluated by change of density), Q_S-heat of melting. The valuation for a number of metals (Cu, W, Ag, Mo, Mg, Na, Al, Ti, Cr, Co, Ni, Fe, Au) gives downturn of melting temperature of a surface layer by hundreds of degrees. Here in a certain interval of temperature the surface layers or grain boundaries of solid metal can be considered as liquid or quasi-liquid, i.e. as a separate phase.

We applied the concept considering the grain boundaries as a separate phase in our works from 1968. Later the approach has been applied successfully by other researchers. Slezov [5] showed that within the applied concept Harrisons in polycrystalline may be easily fixed and author got the correct expression for the effective diffusion coefficient in polycrystals at large times [6]. The group of scientists lead by Acad. Kishkin demonstrated that the diffusion width of the grain boundaries is not less than 10 nm [7]. Earlier Ralph in his review of the electron-microscopic studies concluded that the crystallographic boundary consists of clusters of 50 - 250 vacancies and has a size of 2 - 3.5 nm [8]. These preliminary estimates give the possibility to use mathematical methods of films thermodynamics, namely, the system of equations, proposed by Rusanov [9] [10].

Let’s take in consideration a polycrystalline structure with the same phase (a) from both sides of a film with a tension g, the equation describing an relation between the changes T, P, g and a composition of a film X_i,k on all components from i up to k may be written as:

Let’s rewrite Equation (1) considering composition and pressure as constant and the following simplifications: since X_i^(a) ® 1 and X_i^(f) ® 1, therefore (X_i^(a) ? X_i^(f)) ® 0 and A = const:

A(dg/dT)_P = S_fa (2)

Let us express a change of an entropy of phase transition solid - liquid (S ↔ L) in a film using a heat Q_SL and temperature T_SL of this transition: (S_fL − S_fS) = Q_SL/T_SL and a change of a molar surface at phase transition as: A_fL − A_fS = DA_SL, finally we obtain:

(dT/T_SL)_P = −(DA_SL/Q_SL)dg (3)

Let us apply an integration Equation (3) from volume (o) up to a surface (f). The temperature of phase transition (L ↔ S) in a thick film changes from T_S0 up to

T_Sf-GBPhT temperature, and the film tension changes from “zero” in volume up to g » 2s_L-surface tension of liquid. Then we get the basic equation for an evaluation of a modification of temperature of GBPhT (on the intergranular boundaries) based on its comparison with a melting point T_S0 of a solid body:

T_Sf = T_S0 exp(−2s_L DA_SL/Q_SL) (4)

Data for T_Sf of solid-liquid GBPhT of some metals calculated by means of this equation are presented in Table 1. These evaluation data correspond with the experimental data found by Inoko et al. [11], where with use of an electronic microscopy it was shown that T_Sf was near 0.56 T_S0 (melting point) for Cu, Ag, Ni. We based the experimental proofs on the study of diffusion, identifying of the temperature coefficients of surface tension and on experimental data of a vacancies concentration changes with temperature [1] [12]. For example, we obtained the value of the nitrogen effective diffusion coefficient in polycrystalline being equal to: D = 1.1 × 10^?5 cm²/sec at 800˚C. The value is the same as in the liquid phase, i.e., direct confirmation of the fact that a grain boundary layer exhibits liquid-phase properties. A value of D = 3× 10⁻⁹ cm²/sec is known from publications for Fe-C system (0.5 wt.%) (at 550˚C, i.e., close to the GBPhT temperature―740˚C).

The parameters of GBPhT and characteristics of mass-transfer in interfaces had been used for the development of the nanotechnology for the advanced materials production and effective hard coating formation by synthesis of nanosize nitrides and carbonitrides in surface layers of alloys and hard metals using gaseous nitrogen in thermo-chemical processing (TChP).

We chose the drilling pipes tools for an experimental study, namely the inserts for tongs from steel Fe-0.46C- 0.9Cr %mass (40×) replacing hard metal, and the elements for a forcing-lift of diesel engine from steel Fe-0.18C-2Cr-4Ni-0.3Mo (18X2H4MA) after nitriding. The industrial tests of the tools were carried out on the oil fields and testing stands of autoworks. The mechanical behavior of advance tools was indicated a high resistance to surface wears and fragile breaks-down. Inserts life times improved more then 2 - 3 times. Bench tests of parts of a fuel pump of a diesel engine (plunger pair and feeder), indicated the increase of wear-resistance of the nozzle needle and spraying case by 1.5 - 2 times without coking.

The improvement of the mechanical properties of inserts from the steel 40× is provided by the combination of a specific stepped change of high micro hardness (650 - 730 Hv) of surface coatings up to 3 mm (enriched of nanosize nitrides) with high impact on the toughness of bulk. The micro hardness of a disperser from steel 18Х2Н4МА has the same specific stepped change due to obtain an isotropic structure zone formation (Figure 1).

The prior thermodynamic analysis based on the temperature dependence of the Gibbs energy and the equilibrium diagram Fe-Cr-C showed, that content of equilibrium nitrogen in an alloy at temperatures 400˚C - 1400˚C can make up to 0.03% - 1.0% at. The measured concentrations of nitrogen gives value of 0.5% - 4.2% at in coating of steel 40× and 0.7% - 1.6% at in coating of 18X2H4MA. The creation of a concentration gradient of summary nitrogen in a layer of chromium steel up to 3 mm from surface results in forming graded coatings with laminated, stepped changes in properties. The graded, staged change of hardness in coatings is connected to formation up to three zones by an expansion 0.4 - 0.8 mm with specific structure. The qualitative and quantitative metallographic analysis methods have shown, that the basic quantity of nitrogen present as a nitride Cr₂N (has blue color). For the study we used the optical microscope OLYMPUS PME-3c and the analyzer IA-3001 LECO. For a structure research was applied the X-ray phase analyzer and electron microscope EM-200CX. Zone up to 0.5mm contains residual austenite and nanosize cubic nitrides of chromium of the needle shape (20 - 50 nm). The total of nitrides sharp falls already at the end of the first zone synchronously with fall of nitrogen concentration. The second zone is characterized by the increase of martensite up to 70% and increase of quantity nanosize nitrides (fraction less than 30 nm). Martensite structure and nitrides are found in the third zone. The results are summarized in Table 2.

The solutions with higher then equilibrium level of nitrogen in martensite specify the increase of parameter of a lattice in the α-phase up to 0.2873 nm and is marked by strong eroded diffraction lines (Figure 2).

Increase of hardness in the formed surface layer may be associated with dispersing of the hardening due to the carbonitrides and nitrides formation at high nitrogen concentration and hardening of solid solutions of austenite and martensite by nitrogen. Residual austenite presents in the coatings due stabilization by dissolved nitrogen.

All this factors provide more high wear resistance of the material and decrease sensibility to fragile rupture.

Nickel alloys are widely used in aircraft and aerospace industry. The ordered structure of cuboids γ'-phase determines the properties of alloys. The γ'-phase in the heat-resistant nickel alloys completely transform into solid solution at temperatures above 950˚C. This process predetermines the softening of alloys [13]. It is known that enlarged threshold of heat resistance temperature is possible way for the inclusion into alloy a refractory compounds in the form of nanosize phases. Nitrides and carbides may remain unchanged up to the melting temperature of the alloy.

The subject of the study was the resistance of the armour plate to heavy impacts in connection to a structure and properties of nitrided steel 40XHMA Plates after TChP have structure with a residual nitriding austenite and Cr2N in needle shape. The heat treatment resulted in the formation of a fine grain martensite, hardened by dispersible Cr2N of a size up to 300 nm. Outcomes of the X-ray phase analysis on a distance 0.25мм: a = 0.2874 nm <211> −α Fe = 54%mаss; a = 0.3616 nm <200> −γ Fe = 46%mаss; Cr₂N. The hardness on a surface (up to 1 mm ) achieves 900 - 950 HV, while within a layer of 1 - 3 mm stays at level 700 - 800 HV at a minor drop of impact toughness. Nitrides Cr₂N are distributed uniformly within a thickness of 0.3 - 0.4 mm . The summary content of nitrogen changes with thickness from surface to depth: at 0.1 mm - 1.4%mas, 1.0% - 0.98%, 2.5% - 0.75% relatively. The structure of steel formed in conformity with this gradient concentration of nitrogen (Figure 5).

The penetration and breakdown test was carried out using АКМ by a bullet of caliber 7.62 mm . The flattening of a standard bullet took place on the plate. The bullet with the core from W was scattered. Sensibility of the plate to fragile rupture is decreased after TChP with following thermo-treatment.