Synthesis of an active substance for microcapsules in a polymer composite with a self-healing effect

Author: Cherkashina N.I., Pavlenko V.I., Serebryakov S.V., Ruchiy A.Yu., Samoylova Yu.M.

Journal: Nanotechnologies in Construction: A Scientific Internet-Journal @nanobuild-en

Section: Application of nanomaterials and nanotechnologies in construction

Article in issue: 2 Vol.18, 2026.

Free access

Introduction. The aim of this study is to examine the properties of a synthesized epoxy resin hardener based on dicyclopentadiene and maleic anhydride. Materials and methods. The following chemical reagents were used for synthesis: dicyclopentadiene 98%, maleic anhydride (technical), trichloromethane (C.P.). The research was carried out with the Sintecor IR 10 FTIR spectrometer, the STA 449 F1 Jupiter thermogravimetric analyzer. Results and discussion. Studying the initial substances allowed the calculated and experimental data to be correlated. Subsequent operations then revealed the structure and thermal properties of the obtained adduct. Conclusion. As a result of this research, an epoxy resin hardener has been obtained that can withstand a wide range of temperature variations. The synthesized substance is expected to find practical application in self-healing polymer composites.

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Dicyclopentadiene, maleic anhydride, Diels-Alder reaction, polymer composite, FT-IR spectroscopy, thermogravimetry, functional density theory

Short address: https://sciup.org/142247640

IDR: 142247640   |   DOI: 10.15828/2075-8545-2026-18-2-210-231

Text of the scientific article Synthesis of an active substance for microcapsules in a polymer composite with a self-healing effect

Original article

Черкашина Н.И., Павленко В.И., Серебряков С.В., Ручий А.Ю., Самойлова Ю.М. Синтез активного вещества для микрокапсул в полимерном композите с эффектом самозалечивания. Нанотехнологии в строительстве. 2026;18(2):210–231. https://doi. org/10.15828/2075-8545-2026-18-2-210-231. – EDN: XWXZHG.

Modern autonomous self-healing systems represent a key approach to improving the durability of polymer composites, which are widely used in construction, aviation, energy, medicine, and the space industry. Under operating conditions, minor mechanical damage occurs, leading to a decrease in the material’s performance properties and durability [1–4]. Microencapsulated active substances released locally upon damage initiate polymerization reactions, restoring the integrity of structures and part of the strength characteristics [5–10].

Self-healing (self-restoration) of synthetic material is a partial or complete reduction of the damage area due to mass transfer and consolidation of crack boundaries, which leads to partial or complete restoration of the functional properties of the material. In such systems, damage consolidation (self-healing) occurs after crack consolidation provided by mass transfer [11, 12]. Processes can occur autonomously (for example, through the flow of matter within the material) or non-autonomously, where healing is triggered by external stimuli such as elevated temperature or ultraviolet radiation. [13, 14]. Self-healing mechanisms are divided into external and internal types according to their organization. External mechanisms depend on embedded healing agents (e.g., microcapsules with healing substances), while internal mechanisms need no additional repair compounds [15–22].

This research aims at the synthesis of an active substance based on the Diels-Alder reaction between dicyclopentadiene (DCPD) and maleic anhydride (MA). As a result of the reaction, cracks in the polymer composite heal. This interaction is a classic (4+2)-cycloaddition, in which maleic anhydride acts as a highly effective dienophile. Due to its two electron-acceptor carbonyl groups, which reduce the energy of HCMO (LUMO) (lowest unoccupied molecular orbital), it is able to react with a wide range of conjugated dienes to form the corresponding anhydrides.

In particular, maleic anhydride readily reacts with both acyclic dienes (butadiene, isoprene) and cyclic structures, including cyclopentadiene and polycyclic aromatic compounds such as anthracene [23, 24]. It is this high reactivity that makes it an ideal candidate for the design of molecular building blocks needed to create advanced functional materials with self-healing properties.

The need for such syntheses is dictated by the practical challenges of materials science. When external factors (temperature, humidity) make it difficult to produce stable two-component epoxy plastics, pre-synthesized stable hardeners are required.

MATERIALS, EQUIPMENT, RESEARCH METHODS

Materials

Equipment and research methods

DFT calculations were carried out using the QChem 6.4 program and interpreted in the IQmol 3.1.5 program.

Imaging of FT-IR spectra of compounds was carried out with Sintecor IR 10 in the wavenumber range of 470–4000cm–1.

Thermogravimetric analysis of the compounds was performed on the STA 449 F1 Jupiter instrument. The samples were heated from 20 to 400 °C at a rate of 10 deg/min in the following atmosphere: 21% O2, 79% Ar.

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RESULTS AND DISCUSSION

1.    Experimental part

In [25], which focuses on developing capsules containing a healing agent for composites, insufficient attention was paid to the compound that acts as the active species for initiating the chemical reaction.

Dicyclopentadiene (Fig. 1a) is a high-tension molecule with a norbornene base and an adjacent cyclopentene ring. Under normal conditions, it is a viscous liquid with a pungent odor. In general, organic anhydrides and amines are used as hardeners for two-component epoxy systems. In our research we have chosen the anhydride terminus of the molecule as the reaction radical. Maleic anhydride was used as a precursor (Fig. 1b).

In the reaction, it is important to observe the temperature regime (not exceeding 80 °C), since at high temperatures dicyclopentadiene breaks down into 2 molecules of cyclopentadiene. However, the Diels-Alder reaction does not require high temperatures.

In the early studies, high temperatures (160–200 °C) were mostly used for the Diels-Alder reaction using dicyclopentadiene [21].

The Diels-Alder reaction is based on the ability of dienophiles to attach to dienes with low molecular orbital density. Molecular densities were calculated using the QChem program. The calculations were carried out using the Hartree-Fock (HF) method, which is an approximate solution of the Schrödinger equation. Fig. 2 shows a model of molecular orbitals of maleic anhydride.

The parameters of the molecule are specified in the FChk format. The spatial coordinates of the molecule are presented in the Table 1.

The basis for quantum chemical calculations is 6-31G, as this basis is excellent for the calculations of mediumcomplex systems that do not contain heavy atoms.

The Hartree–Fock model does not provide the most accurate description of molecular structure and its behav-

Fig. 2. Model of a maleic anhydride molecule with isolated molecular orbitals ior, as it reduces the system to the outer shells of the constituent atoms while neglecting the contribution of inner electrons. Nevertheless, a quantum system obtained via the HF method can be correlated with experimental data.

Molecular orbitals of dicyclopentadiene were also modeled. The result is presented in Fig. 3.

The spatial coordinates of the dicyclopentadiene molecule are presented in the Table 2.

The reaction between dicyclopentadiene and maleic anhydride was carried out in dried chloroform in a nitrogen medium. As the Diels-Alder mechanism (Fig. 4) provides, the reaction takes place without transition states with the breaking of double bonds at low activation energy.

The peculiarity of the Diels-Alder reaction is that it takes place mainly with aromatic cycles. The calculated

Fig. 1. Structural formula: a) DCPD; b) MA

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Table 1. Spatial coordinates of the MA molecule

01*

Atom

x

y

z

C

0.6623095

–1.2489674

0.0000000

C

–0.6623106

–1.2489670

0.0000000

C

–1.1376593

0.1599721

0.0000000

C

1.1376590

0.1599714

0.0000000

O

0.0000001

0.9570981

0.0000000

O

2.2470393

0.5977750

0.0000000

O

–2.2470392

0.5977764

0.0000000

H

1.3356524

–2.0762104

0.0000000

H

–1.3356540

–2.0762096

0.0000000

* Indication of the number of objects in the coordinate area (0 – free space, 1 – molecule)

Fig. 3. A model of a dicyclopentadiene molecule with isolated molecular orbitals.

NMR spectrum of dicyclopentadiene (Fig. 5) indicates the aromaticity of this compound. The results of the calculation are presented in the Table 3.

The results of the calculation indicate a spectrum shift in the region of ~8 and ~7 ppm, which meets the aromaticity conditions of the compound.

The reaction was monitored using FT-IR spectroscopy. The analysis was performed with a Sintecor IR10 spectrometer in potassium bromide tablets.

In the FT-IR spectra of maleic anhydride (Fig. 6, Table 4), the modes characteristic of aromatic heterocycles (~1240 and ~ 1059 cm-1) is traced, and it is also worth emphasizing that the obtained spectra are identical to those specified in the literature [26].

In the FT-IR spectra of dicyclopentadiene (Fig. 7, Table 5), vibrational modes characteristic of cyclic compounds with the presence of double bonds are traced.

The FT-IR spectrum of the dicyclopentadiene and maleic anhydride adduct (Fig. 8, Table 6) has few modes in common with the initial compounds. This is due to the complex three-dimensional geometry of the adduct in conjunction with the variety of conformations of the compound.

Figure 9 clearly shows the discrepancy between the vibrational modes of the adduct and the initial compounds (DCPD and MA), which directly indicates the formation of a new compound.

2.    Calculation part

To confirm the results of the synthesis, calculations were made of the frequencies of oscillations of molecular bonds. It is known that each frequency of bond oscillation has its own shear tensor, which depends on the density of bonds and shifts the frequency of radiation. The shear tensor was selected on the basis of the selection of real and calculated FTIR data of the spectra of the initial substances. The resulting scale factor was 0.905 for both dicyclopentadiene (Fig. 10, Table 7) and maleic anhydride (Fig. 11, Table 8) and was set for the most intense modes.

Fig. 11. Visual correlation of experimental (top) and calculated (bottom) oscillatory modes of MA

Referring to the design of the experiment, the formula of the resulting compound should contain two combined norbornenoric rings with an anhydride appendage (Fig. 12).

However, the obtained FT-IR spectroscopy data (Fig. 13) do not fully coincide with the calculated data (Tables 9–12), which indicates that a mixture of substances

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Fig. 4. Mechanism of the Diels-Alder reaction for DCPD and MA

Table 2. Spatial coordinates of the DCPD molecule

01

Atom

x

y

z

C

2.4796350

0.1410729

–0.0683041

C

1.6804108

1.1941252

0.1057580

C

1.7488112

–1.1630978

0.0926355

C

0.3643315

–0.7244309

0.4318390

C

0.3472054

0.7291123

0.4609470

C

–0.8958314

1.0722448

–0.2545958

C

–0.8628465

–1.0467290

–0.3273888

C

–2.0541842

–0.7067548

0.4813796

C

–2.0739739

0.6378653

0.5295530

C

–0.8910027

0.0509215

–1.3260295

H

3.4853189

0.2129811

–0.2884243

H

1.9620733

2.1817942

0.0047628

H

2.1725093

–1.7477525

0.8822929

H

1.7956651

–1.7857229

–0.7762965

H

0.2584193

–1.3209837

1.3137729

H

0.2439873

1.2754131

1.3751688

H

–0.9388543

2.1120129

–0.5034561

H

–0.8677873

–2.0639699

–0.6591968

H

–2.7252416

–1.3599432

0.9150281

H

–2.7627270

1.2376484

1.0100771

H

–0.0244552

0.0867506

–1.9526967

H

–1.6542394

0.0657942

–2.0757952

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Table 3. Magnetic Resonance Values of Hydrogen Atoms in DCPD

Atom

Chemical shift, m.d.

1H

6.93

7.01

3.30

2.82

2.99

3.40

2.96

2.87

8.06

8.00

2.90

2.41

Fig. 5. Calculated NMR spectrum of DCPD

has been obtained. Namely, the presence of a fraction of anhydride hydrolyzed to carboxylic acid in the mixture, together with the incomplete convergence, was affected by the various conformations of the compounds.

The acid-type adduct molecule (Fig. 11) is a nonlinear molecule, which means that the number of permissible modes satisfies the formula 3N-6 (where N is the number of atoms in the molecule).

According to the models presented in Fig. 14 and 15 trace the complex spatial structure of acid-type and anhydride adduct molecules, which in the future will increase

Table 4. Interpretation of MA oscillatory modes

Absorption area, cm–1

Characteristics

1853

v C=O (in cyclic anhydrides)

1782

v C=O (in cyclic anhydrides)

1632

C=C (conjugate with C=O)

1240

aromatic and vinyl (=C–O–C–)

1059

aromatic and vinyl (=C–O–C–)

Fig. 6. FT-IR spectrum of maleic anhydride

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Fig. 7. FT-IR spectrum of dicyclopentadiene

Table 5. Deciphering the oscillatory modes of DCPD

Absorption area, cm–1

Characteristics

3048

v as HRC=CH2

2962

–CH2

2924

–CH2

2844

–CH2

1439

–CH2

1336

=CH

1250

δ (ar C–H)ip (in-plane vibrations)

912

δ C=C

815, 750, 728, 680

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Fig. 8. FT-IR spectrum of DCPD and MA adduct

Table 6. Interpretation of the vibrational modes of the DCPD and MA adduct

Absorption area, cm–1

Characteristics

3062

v as HRC=CH2

1708

Aromatic aldehydes

1585

v ar

1429

CH2–C=O

1265

Aromatic Acid Ester

1215

v C–O st

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Fig. 9. Comparison of FT-IR spectra: a) adduct; b) DCPD; c) MA

Fig. 10. Visual correlation of experimental (top) and calculated (bottom) oscillatory modes of DCPD

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Table 7. Estimated FT-IR spectroscopy values for CPDD

Frequency, cm–1

Intensity, km/mol

Frequency, GHz

428.05

1.538

12832.61616

443.84

0.256

13305.98846

514.62

4.706

15427.91947

634.13

0.337

19010.73914

691.25

0.952

20723.15366

745.55

39.513

22351.02671

754.86

29.19

22630.13348

763.49

15.155

22888.85438

788.49

5.915

23638.33552

834.86

2.925

25028.47315

871.33

1.31

26121.81624

881.14

3.061

26415.91264

892.25

0.095

26748.98207

915.66

2.874

27450.79621

929.45

2.451

27864.21001

949.67

0.896

28470.39036

975.62

0.096

29248.35179

1004.6

3.812

30117.15033

1008.56

1.351

30235.86814

1023.96

4.053

30697.54853

1034.88

1.31

31024.92189

1037.16

1.296

31093.27457

1058.63

4.365

31736.92898

1118.38

0.705

33528.18892

1125.83

0.311

33751.5343

1138

0.547

34116.38172

1173.75

0.63

35188.13976

1180.26

2.096

35383.30465

1207.66

0.27

36204.73598

1261.29

3.746

37812.52294

1274.11

1.019

38196.85687

1282.7

0.536

38454.37859

1299.4

2.922

38955.03199

1304.4

0.133

39104.92822

1327.05

4.215

39783.95814

1337.37

1.656

40093.34396

1339.31

0.27

40151.50369

1350.23

11.368

40478.87706

1377.01

3.887

41281.72126

1495.96

2.045

44847.75255

1502.75

6.502

45051.31163

1623.81

0.939

48680.59912

1667.57

0.3

49992.49092

2876.06

49.931

86222.10968

2900.43

28.764

86952.7039

2911.82

26.492

87294.16751

2930.43

29.431

87852.08127

2944.63

60.856

88277.78656

2963.09

77.664

88831.20344

2970.26

11.14

89046.15463

2979.99

35.781

89337.85269

3037.22

9.784

91053.56493

3058.85

8.456

91702.01602

3065.99

40.144

91916.06783

3087.53

26.654

92561.82078

Table 8. Calculated FT-IR spectroscopy values for MA

Frequency, cm–1

Intensity, km/mol

Frequency, GHz

389.58

20.435

11679.31458

541.85

2.723

16244.25434

624.48

1.143

18721.43942

634.17

8.008

19011.93831

715.12

25.234

21438.75826

848.37

12.421

25433.49276

873.53

148.693

26187.77058

916.46

104.567

27474.77961

1069.96

80.398

32076.59384

1078.17

43.965

32322.72344

1225.12

165.313

36728.17361

1336.65

1.2

40071.7589

1634.12

0.78

48989.68515

1781.76

824.756

53415.821

1860.36

75.998

55772.18972

3132.14

5.095

93899.19494

3153.54

2.576

94540.7508

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Fig. 11. Visual correlation of experimental (top) and calculated (bottom) oscillatory modes of MA

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Fig. 12. Structural Formula of Adduct

Fig. 13. Visual Ratio of Experimental (Top) and Calculated (Bottom) Oscillatory Modes of Adduct

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Table 9. Spatial coordinates of acid-type adduct

01

Atom

x

y

z

C

2.9315102

–0.4174406

1.6091419

C

3.0254627

0.9295588

1.3136708

C

2.5569832

1.0810698

–0.1118783

C

2.4354607

–1.0829987

0.3549941

C

1.0075778

0.8395233

–0.0474390

C

0.9366974

–0.6749013

0.1934086

C

3.1804623

–0.2181038

–0.6485449

C

0.0885279

1.0442277

–1.2931481

C

0.1326389

–1.1619874

–1.0557912

C

0.4111278

–0.1415290

–2.1722666

C

–1.3729620

–0.8532875

–0.8165288

C

–1.3983933

0.7122421

–0.9406452

C

–1.9957753

–1.6446249

0.3355181

C

–2.0030276

1.5651346

0.1580316

O

–1.7881948

–2.8468094

0.3722530

O

–2.9465504

2.2957288

–0.1068009

H

3.2705296

–0.8883887

2.5219852

H

3.4448724

1.6890988

1.9595683

H

2.8475685

2.0572784

–0.5530969

H

2.6120350

–2.1790877

0.3454574

H

0.6533427

1.4831682

0.7777780

H

0.4022466

–0.9818845

1.1194377

H

4.2915592

–0.2513373

–0.5230865

H

3.0402717

–0.5105674

–1.6868551

H

0.1937191

2.0531199

–1.7463991

H

0.2912302

–2.2359798

–1.2932265

H

1.3958228

–0.0862649

–2.6267948

H

–0.2666615

–0.2484397

–3.0524763

H

–1.8902733

–1.2555622

–1.7204702

H

–1.9918819

0.9341792

–1.8604735

O

–1.5394470

1.5213264

1.4257724

O

–2.8230620

–1.1274285

1.2703571

H

–1.9304899

2.0635870

2.1254570

H

–3.2036012

–0.2467562

1.2494032

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Table 10. Calculated FT-IR spectroscopy values for acid-type adduct

Frequency, cm–1

Intensity, km/mol

Frequency, GHz

422.57

20.269

12668.3299

447.17

11.099

13405.81934

450.67

16.077

13510.7467

512.86

7.682

15375.156

549.09

5.115

16461.30408

623.69

4.113

18697.75581

624.58

15.528

18724.43734

648.84

29.641

19451.73384

659.62

121.386

19774.91011

705.31

3.605

21144.66186

728.38

2.813

21836.28306

736.44

11.004

22077.91578

758.08

8.117

22726.66666

776.43

16.301

23276.78582

797.25

12.662

23900.95371

803.67

20.553

24093.42047

820.49

4.897

24597.67139

839.18

1.083

25157.98349

860.86

22.029

25807.93354

881.8

6.678

26435.69895

891.52

12.292

26727.09722

918.94

2.097

27549.12814

930.99

5.779

27910.37805

941.31

8.886

28219.76386

957.17

9.116

28695.2347

964.13

0.214

28903.89025

972.71

0.519

29161.11218

978.42

0.533

29332.29368

986.96

9.955

29588.31643

1007.62

2.311

30207.68765

1017.83

6.729

30513.77575

1029.65

0.059

30868.13044

1041.28

3.848

31216.78907

1047.66

10.789

31408.05665

1075.43

7.279

32240.58031

1096.16

90.5

32862.05008

1100.02

38.732

32977.76996

1104.11

170.566

33100.38508

1124.34

48.975

33706.86522

1160.94

1.009

34804.10562

1173.06

0.653

35167.45408

1223.67

1.858

36684.70371

1235.77

250.109

37047.45258

1248.66

27.666

37433.88506

1252.76

34.813

37556.79997

1266.45

36.227

37967.21584

1295.06

55.499

38824.92207

1304.86

11.617

39118.71867

1308.39

72.373

39224.54541

1323.08

0.9

39664.94053

1327.07

1.115

39784.55772

1344.79

0.713

40315.78996

1348.62

1.393

40430.61047

1356.6

1.303

40669.84485

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Continuation of the table 10

Frequency, cm–1

Intensity, km/mol

Frequency, GHz

1366.65

6.555

40971.13627

1382.97

0.399

41460.39756

1385.78

14.103

41544.63924

1396.3

4.341

41860.02091

1408.07

8.986

42212.87663

1414.65

26.854

42410.14007

1419.76

8.025

42563.33402

1441.9

1.849

43227.07452

1472.23

0.511

44136.34504

1548.59

7.743

46425.56025

1576.03

12.235

47248.19076

1658.89

351.456

49732.27107

1674.47

318.638

50199.34771

2641.04

4.868

79176.38733

2641.32

52.917

79184.78152

2652.92

31.788

79532.54077

2665.56

33.243

79911.47843

2687.34

18.641

80564.42641

2705.95

14.62

81122.34017

2712.14

103.301

81307.9117

2715.66

11.926

81413.43865

2721.45

23.145

81587.01848

2765.65

5.958

82912.10115

2893.39

42.332

86741.65001

2946.02

37.782

88319.45771

2979.68

3.343

89328.55913

3001.52

17.068

89983.30585

3447.18

179.288

103343.85654

3553

110.917

106516.26033

Table 11. Spatial coordinates of anhydride adduct

01

Atom

x

y

z

C

1.3141048

–0.8258545

0.7555059

C

1.8636569

0.5797013

1.1233108

C

1.3136704

–0.8260783

–0.7556297

C

0.9459339

1.6700943

0.6886091

C

0.9453752

1.6699677

–0.6888182

C

1.8627855

0.5794921

–1.1241021

C

2.9091976

0.7381951

–0.0008188

C

–0.0067794

–1.5607134

1.1291011

C

–0.0072583

–1.5613396

–1.1282846

C

0.0056923

–2.6205850

0.0007008

C

–1.3502770

–0.8831259

–0.7584379

C

–1.3499481

–0.8826069

0.7593555

C

–1.6585750

0.5329433

–1.0952327

C

–1.6581462

0.5337199

1.0952492

O

–1.8547783

1.2974647

–0.0002341

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Continuation of the table 11

01

Atom

x

y

z

O

–1.7655017

0.9622375

–2.2325926

O

–1.7646851

0.9638282

2.2323242

H

2.1217957

–1.5260150

1.0874806

H

2.1868443

0.6667752

2.1819437

H

2.1212860

–1.5262038

–1.0878534

H

0.4548516

2.4031158

1.3144979

H

0.4537700

2.4029058

–1.3143913

H

2.1851463

0.6664242

–2.1829953

H

3.7010840

–0.0469545

–0.0010657

H

3.4147047

1.7347850

–0.0011056

H

0.0020068

–1.9061375

2.1848889

H

0.0011191

–1.9073439

–2.1838870

H

–0.8832067

–3.2961578

0.0010851

H

0.9121854

–3.2713050

0.0006845

H

–2.1844541

–1.5229043

–1.1293408

H

–2.1840079

–1.5220869

1.1310275

Table 12. Calculated FT-IR spectroscopy values for anhydride adduct

Frequency, cm–1

Intensity, km/mol

Frequency, GHz

410.34

20.798

12301.68372

447.04

0.108

13401.92204

452.81

0.34

13574.90229

512.65

0.083

15368.86036

540.11

2.66

16192.09045

583.31

11.284

17487.19387

603.5

2.094

18092.47484

623.11

7.605

18680.36785

634.16

5.53

19011.63852

649.2

2.209

19462.52637

704.06

0.195

21107.1878

722.3

8.026

21654.00924

743.4

7.966

22286.57133

803.65

6.472

24092.82089

812.01

71.561

24343.44738

822.12

5.752

24646.53756

836.74

4.914

25084.83413

850.63

1.196

25501.24585

866.8

23.662

25986.01026

888.17

0.285

26626.66674

900.77

27.931

27004.40524

924.88

3.645

27727.20486

930.61

7.682

27898.98593

943.97

0.001

28299.50866

977.26

3.81

29297.51775

978.09

0.077

29322.40052

1001.16

3.327

30014.02173

1006.85

4.062

30184.60363

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Continuation of the table 12

Frequency, cm–1

Intensity, km/mol

Frequency, GHz

1030.99

35.867

30908.30263

1050.49

1.817

31492.89792

1059.63

8.584

31766.90823

1060.77

1.805

31801.08457

1082.62

7.888

32456.13109

1086.62

2.614

32576.04807

1116.28

0.009

33465.2325

1140.17

9.58

34181.43668

1190.55

2.941

35691.79109

1190.79

5.585

35698.98611

1207.73

11.332

36206.83453

1221.86

170.62

36630.44127

1232.36

30.557

36945.22335

1247.26

0.763

37391.91412

1252.95

0.017

37562.49603

1277.51

6.069

38298.7863

1297.27

26.617

38891.1762

1304.24

160.98

39100.13154

1319.25

2.267

39550.12002

1323.33

9.511

39672.43534

1348.88

0.154

40438.40507

1353.42

0.543

40574.51085

1358.26

4.683

40719.6104

1359.97

6.721

40770.87491

1376.71

0.099

41272.72749

1378.17

0.068

41316.49718

1388.08

20.313

41613.59151

1399.99

16.719

41970.64433

1410

14.426

42270.73658

1428.49

0.831

42825.05283

1449

3.392

43439.92716

1450.76

3.7

43492.69064

1490.06

0.136

44670.875

1538.8

3.651

46132.06344

1542.11

9.08

46231.29474

1659.2

538.551

49741.56463

1757.81

122.141

52697.81806

2585.12

16.98

77499.9479

2612.64

32.105

78324.97675

2650.31

62.449

79454.29494

2655.43

38.88

79607.78867

2659.4

3.407

79726.80628

2674.23

46.842

80171.3985

2676.19

3.902

80230.15782

2683.17

53.369

80439.41295

2711.71

1.28

81295.02063

2714.1

120.37

81366.67103

2717.61

29.596

81471.89818

2721.58

24.989

81590.91578

2986.73

0.033

89539.91281

3006.64

2.433

90136.79959

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Fig. 14. Model of an acid-type adduct molecule with isolated molecular orbitals

Fig. 15. Model of an anhydride adduct molecule with isolated molecular orbitals

the tensile strength and compression strength of the final epoxy structures due to the twisting of polymer chains. The possibility of obtaining other conformations of the compounds is also explored.

One of the major performance properties of the material is resistance to high temperatures. As follows from the data of Fig. 16, MA has low temperature resistance and is subject to structural transformations. Noticeable destruction begins at 100–110 °C. The study was conducted on a solid crystal of maleic anhydride (MA), indicating that the rate of degradation increases as the particle size decreases.

The results of the TGM adduct (Fig. 17), on the contrary, demonstrate an increase in resistance to temperatures relative to DCPD (evaporates at 40–60 °C, does not reach the operating temperature of the measuring equipment) and MA, destruction begins at 150 °C. Noticeable structural changes also begin to occur at 140–150 °C, which meets the requirements for polymer composites for space applications.

Differentiation of TGM indicators (DTGM) (Fig. 18) shows a smoother change in the course of adduct destruction relative to maleic anhydride, which, from an

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APPLICATION OF NANOMATERIALS AND NANOTECHNOLOGIES IN CONSTRUCTION

Fig. 16. Thermogravimetric Analysis of Maleic Anhydride

Fig. 17. Thermogravimetric Adduct Analysis

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Fig. 18. DTGM adduct and MA curves

engineering point of view, facilitates the subsequent prediction of the mechanical parameters of the composite when calculating loads on composites.

CONCLUSION

The use of two-component functional epoxy resins is the most promising approach for producing self-healing materials. Their broad, tunable temperature range and branched structure, combined with high reactivity, yield a more reliable final material from an engineering standpoint compared to other composite systems.

As a result of the research, a heat-resistant (up to 150 °C) epoxy resin hardener has been obtained, which is confirmed by the results of thermogravimetric analysis. Calculations performed using density functional theory (DFT) confirmed the formation of adducts from the reaction between DCPD and MA. The resulting adduct is suitable for use as a hardener for epoxy resins in self-healing polymer composites.